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Questions and Answers
A square floor is made of 64 small square tiles. Assuming each tile has an area of 1 square foot, what is the length of one side of the entire floor?
A square floor is made of 64 small square tiles. Assuming each tile has an area of 1 square foot, what is the length of one side of the entire floor?
- 8 feet (correct)
- 32 feet
- 4 feet
- 16 feet
Which expression represents 'ten squared plus five squared'?
Which expression represents 'ten squared plus five squared'?
- $10 + 5^2$
- $(10 + 5)^2$
- $10^2 + 5^2$ (correct)
- $(10 \times 5)^2$
If a square garden has an area of 81 square meters, what is the length of fencing needed to enclose the entire garden?
If a square garden has an area of 81 square meters, what is the length of fencing needed to enclose the entire garden?
- 9 meters
- 81 meters
- 36 meters (correct)
- 18 meters
Which of the following numbers is both a square number and also an odd number?
Which of the following numbers is both a square number and also an odd number?
A mosaic is designed in a square pattern using small square tiles. If one side of the mosaic contains 12 tiles, what is the total number of tiles used in the mosaic?
A mosaic is designed in a square pattern using small square tiles. If one side of the mosaic contains 12 tiles, what is the total number of tiles used in the mosaic?
A farmer wants to create a square enclosure for his chickens using 100 meters of fencing. What will be the area of this enclosure?
A farmer wants to create a square enclosure for his chickens using 100 meters of fencing. What will be the area of this enclosure?
A square picture frame has an area of 225 square centimeters. What is the length of one side of the frame?
A square picture frame has an area of 225 square centimeters. What is the length of one side of the frame?
A square garden has an area of 625 square meters. If a fence is to be built around the garden, what is the length of one side of the garden?
A square garden has an area of 625 square meters. If a fence is to be built around the garden, what is the length of one side of the garden?
What is the value of $\sqrt{16} + 5^2$?
What is the value of $\sqrt{16} + 5^2$?
A classroom has 441 desks arranged in a square formation. How many desks are in each row?
A classroom has 441 desks arranged in a square formation. How many desks are in each row?
If $x^2 = 324$, what is the value of $x + 5$?
If $x^2 = 324$, what is the value of $x + 5$?
A farmer wants to plant mango trees in a square grid. If he has 361 trees, how many trees will be in each row?
A farmer wants to plant mango trees in a square grid. If he has 361 trees, how many trees will be in each row?
What is the square number of 12?
What is the square number of 12?
Which expression correctly represents finding the square number of 19?
Which expression correctly represents finding the square number of 19?
If a square number is 225, what number was multiplied by itself to obtain this square number?
If a square number is 225, what number was multiplied by itself to obtain this square number?
Which of the following numbers is a square number?
Which of the following numbers is a square number?
What two square numbers are missing from this pattern: 4, 16, 36, 64, ____, ____?
What two square numbers are missing from this pattern: 4, 16, 36, 64, ____, ____?
If you multiply a number by itself and the result is between 160 and 170, what was the original number?
If you multiply a number by itself and the result is between 160 and 170, what was the original number?
Which of the following options shows the factors that will result in a square number?
Which of the following options shows the factors that will result in a square number?
Which of these numbers is the square of an odd number?
Which of these numbers is the square of an odd number?
A square courtyard has an area of 144 square meters. What is the length of one side of the courtyard?
A square courtyard has an area of 144 square meters. What is the length of one side of the courtyard?
What is the most accurate next step to solve for $√225$ using prime factorization?
What is the most accurate next step to solve for $√225$ using prime factorization?
When finding the square root of 784 using prime factors, which set of factors would indicate that 784 is a perfect square?
When finding the square root of 784 using prime factors, which set of factors would indicate that 784 is a perfect square?
When using a tree diagram to find the square root of 81, what does each branch represent?
When using a tree diagram to find the square root of 81, what does each branch represent?
What is the square root of $51 \times 51$?
What is the square root of $51 \times 51$?
If $N = √a \times a$, then N is equal to which of the following?
If $N = √a \times a$, then N is equal to which of the following?
Which number is a perfect square?
Which number is a perfect square?
Which of the following expressions represents how to find the square root of 400 using prime factors?
Which of the following expressions represents how to find the square root of 400 using prime factors?
If you are using a tree diagram to find the square root of 961, what is the goal of continuing to branch out?
If you are using a tree diagram to find the square root of 961, what is the goal of continuing to branch out?
What value, when squared, will equal 324?
What value, when squared, will equal 324?
In the expression $√N = 13$, what is the value of N?
In the expression $√N = 13$, what is the value of N?
What is the primary mathematical operation used to simplify square roots by grouping like factors?
What is the primary mathematical operation used to simplify square roots by grouping like factors?
In the process of finding the square root of 64 by prime factorization, which step directly follows expressing 64 as a product of its prime factors?
In the process of finding the square root of 64 by prime factorization, which step directly follows expressing 64 as a product of its prime factors?
If $x = \sqrt{a \times a \times b \times b \times c \times c}$, how can $x$ be simplified?
If $x = \sqrt{a \times a \times b \times b \times c \times c}$, how can $x$ be simplified?
What is the value of $\sqrt{2 \times 2 \times 5 \times 5}$?
What is the value of $\sqrt{2 \times 2 \times 5 \times 5}$?
Which of the following expressions correctly represents the prime factorization method for finding the square root of 144?
Which of the following expressions correctly represents the prime factorization method for finding the square root of 144?
How does expressing a number as a product of its prime factors aid in finding its square root?
How does expressing a number as a product of its prime factors aid in finding its square root?
What is the next step in simplifying $\sqrt{2 \times 2 \times 3 \times 3 \times 5}$ after identifying the prime factors?
What is the next step in simplifying $\sqrt{2 \times 2 \times 3 \times 3 \times 5}$ after identifying the prime factors?
If $\sqrt{x} = a \times b \times c$, what does this imply about the value of $x$?
If $\sqrt{x} = a \times b \times c$, what does this imply about the value of $x$?
Consider $\sqrt{3600}$. Which factorization into groups would best assist in finding the square root?
Consider $\sqrt{3600}$. Which factorization into groups would best assist in finding the square root?
What simplification is achieved by arranging like factors into groups when calculating a square root?
What simplification is achieved by arranging like factors into groups when calculating a square root?
When finding the square root of 529 using prime factorization, which of the following represents the correct grouping of factors?
When finding the square root of 529 using prime factorization, which of the following represents the correct grouping of factors?
If you are using a tree diagram to find the square root of 729, which prime factor will you arrive at?
If you are using a tree diagram to find the square root of 729, which prime factor will you arrive at?
Which of the following expressions represents finding the square root of 400 by expressing it as a product of its prime factors?
Which of the following expressions represents finding the square root of 400 by expressing it as a product of its prime factors?
A square is formed using smaller squares. If the large square contains 49 small squares, what is the length of one side of the large square, measured in units of the small squares?
A square is formed using smaller squares. If the large square contains 49 small squares, what is the length of one side of the large square, measured in units of the small squares?
Which of these represents a number 'n' squared, plus 36?
Which of these represents a number 'n' squared, plus 36?
What is the value of $N$ if $N = \sqrt{15 imes 15 imes 4 imes 4}$?
What is the value of $N$ if $N = \sqrt{15 imes 15 imes 4 imes 4}$?
After using a tree diagram to break down 961 into its prime factors, what is the next step to find its square root?
After using a tree diagram to break down 961 into its prime factors, what is the next step to find its square root?
If the area of a square playground is 169 square meters, and a square sandbox with an area of 25 square meters is placed inside, what is the length of a side of the playground?
If the area of a square playground is 169 square meters, and a square sandbox with an area of 25 square meters is placed inside, what is the length of a side of the playground?
Which of the following numbers can be expressed as the product of two identical whole numbers?
Which of the following numbers can be expressed as the product of two identical whole numbers?
A builder is designing a square patio. If he wants the patio to be made of 8 rows of 8 square tiles, how many tiles will he need in total?
A builder is designing a square patio. If he wants the patio to be made of 8 rows of 8 square tiles, how many tiles will he need in total?
A square-shaped garden is to be covered with grass. If it costs $5 per square meter for the grass and the garden has sides of 9 meters, what will be the total cost for the grass?
A square-shaped garden is to be covered with grass. If it costs $5 per square meter for the grass and the garden has sides of 9 meters, what will be the total cost for the grass?
What is the area of a square whose perimeter is 44 cm?
What is the area of a square whose perimeter is 44 cm?
Which of the following represents the correct expansion of $26^2$?
Which of the following represents the correct expansion of $26^2$?
If a number raised to the power of two is written as 'Forty-eight raised to two,' how is this expressed mathematically?
If a number raised to the power of two is written as 'Forty-eight raised to two,' how is this expressed mathematically?
Given that $x \times x = 25$, which of the following correctly fills in the blank: _____ $ \times $ _____ = $5^2$ = _____?
Given that $x \times x = 25$, which of the following correctly fills in the blank: _____ $ \times $ _____ = $5^2$ = _____?
In the table, the 'Number raised to two' for 6 is $6^2$ and the 'Square number' is 36. If the 'Number' is 11, what is the 'Number raised to two'?
In the table, the 'Number raised to two' for 6 is $6^2$ and the 'Square number' is 36. If the 'Number' is 11, what is the 'Number raised to two'?
Using the concept of square root, which expression is equivalent to finding the side length of a square with an area of 81?
Using the concept of square root, which expression is equivalent to finding the side length of a square with an area of 81?
Which of the following equations demonstrates finding the square root of 169?
Which of the following equations demonstrates finding the square root of 169?
Knowing that $ \sqrt{49} = 7$ because $7 \times 7 = 49$, what does $ \sqrt{144}$ equal?
Knowing that $ \sqrt{49} = 7$ because $7 \times 7 = 49$, what does $ \sqrt{144}$ equal?
Which of the following is equivalent to 'Seventeen raised to two'?
Which of the following is equivalent to 'Seventeen raised to two'?
If the square root of a number is 9, what is the original number?
If the square root of a number is 9, what is the original number?
What is the value of $1^2$?
What is the value of $1^2$?
What is the result of multiplying 73 by itself?
What is the result of multiplying 73 by itself?
If a square number is 961, what number was multiplied by itself?
If a square number is 961, what number was multiplied by itself?
Which of the following numbers, when multiplied by itself, results in a value between 3000 and 3500?
Which of the following numbers, when multiplied by itself, results in a value between 3000 and 3500?
In the pattern 1, 9, 25, 49, ___, ___, what are the next two square numbers?
In the pattern 1, 9, 25, 49, ___, ___, what are the next two square numbers?
Which of these numbers is a square number that falls between 85 and 130?
Which of these numbers is a square number that falls between 85 and 130?
In the equation $144 = x imes 12$, what is the value of x?
In the equation $144 = x imes 12$, what is the value of x?
If you are listing all square numbers between 70 and 150, which of the following lists is most accurate?
If you are listing all square numbers between 70 and 150, which of the following lists is most accurate?
A certain number multiplied by itself results in 2209. What is the original number?
A certain number multiplied by itself results in 2209. What is the original number?
What number fills the blank in the following equation: ____ = 16 x 16?
What number fills the blank in the following equation: ____ = 16 x 16?
If the prime factorization of a number N is $2 \times 2 \times 3 \times 3 \times 5 \times 5$, what is the value of $\sqrt{N}$?
If the prime factorization of a number N is $2 \times 2 \times 3 \times 3 \times 5 \times 5$, what is the value of $\sqrt{N}$?
What is the square root of 196, given its prime factors are 2, 2, 7, and 7?
What is the square root of 196, given its prime factors are 2, 2, 7, and 7?
If $x = \sqrt{2 \times 2 \times 2 \times 2 \times 3 \times 3}$, what is the value of $x$?
If $x = \sqrt{2 \times 2 \times 2 \times 2 \times 3 \times 3}$, what is the value of $x$?
Which of the following is the correct grouping of factors to find the square root of 100 using prime factorization?
Which of the following is the correct grouping of factors to find the square root of 100 using prime factorization?
What is the next step to simplify $\sqrt{3 \times 3 \times 5 \times 7 \times 7}$?
What is the next step to simplify $\sqrt{3 \times 3 \times 5 \times 7 \times 7}$?
A square floor is made of tiles. If the area of the floor is 400 square feet, which expression can be used to find the length of one side of the floor?
A square floor is made of tiles. If the area of the floor is 400 square feet, which expression can be used to find the length of one side of the floor?
If the area of a square is represented by $A = s^2$, and $A = 169$, what mathematical operation is needed to find the value of $s$?
If the area of a square is represented by $A = s^2$, and $A = 169$, what mathematical operation is needed to find the value of $s$?
When finding the square root of 576 using prime factorization, a student arrives at the factors $2 \times 2 \times 2 \times 2 \times 2 \times 2 \times 3 \times 3$. What is the next step to simplify and find the square root?
When finding the square root of 576 using prime factorization, a student arrives at the factors $2 \times 2 \times 2 \times 2 \times 2 \times 2 \times 3 \times 3$. What is the next step to simplify and find the square root?
If a square has an area of 529 square units, what is the length of one of its sides?
If a square has an area of 529 square units, what is the length of one of its sides?
What is the value of $y$ if $y^2 = 289$?
What is the value of $y$ if $y^2 = 289$?
Which of the following expressions represents a number squared?
Which of the following expressions represents a number squared?
If a square is formed by arranging 7 small squares along each side, how many small squares are used in total to form the large square?
If a square is formed by arranging 7 small squares along each side, how many small squares are used in total to form the large square?
What is the result of squaring the number represented by the expression $3 + 2$?
What is the result of squaring the number represented by the expression $3 + 2$?
A square array of chairs is set up for an outdoor event. If there are slightly more than 6 rows but less than 8 rows, and the number of chairs is a square number, how many chairs are in the arrangement?
A square array of chairs is set up for an outdoor event. If there are slightly more than 6 rows but less than 8 rows, and the number of chairs is a square number, how many chairs are in the arrangement?
Which of the following areas could represent the area of a square with whole number side lengths?
Which of the following areas could represent the area of a square with whole number side lengths?
If the length of one side of a square is represented by '$x$', and the area of the square is 16, which equation represents the relationship between the side length and the area?
If the length of one side of a square is represented by '$x$', and the area of the square is 16, which equation represents the relationship between the side length and the area?
A square-shaped rug has sides that are '$y$' feet long. If the area of the rug is 64 square feet, what is the value of '$y$'?
A square-shaped rug has sides that are '$y$' feet long. If the area of the rug is 64 square feet, what is the value of '$y$'?
A square mosaic is made of 441 small square tiles. To enhance its border, a single row of additional tiles is placed around the entire mosaic. How many additional tiles are added?
A square mosaic is made of 441 small square tiles. To enhance its border, a single row of additional tiles is placed around the entire mosaic. How many additional tiles are added?
A square garden has an area of 729 square meters. If the gardener decides to divide the garden into equally sized smaller square plots, with each plot having sides of 1 meter, how many 1-meter plots will fit along one side of the original garden?
A square garden has an area of 729 square meters. If the gardener decides to divide the garden into equally sized smaller square plots, with each plot having sides of 1 meter, how many 1-meter plots will fit along one side of the original garden?
A square park is made of two sections: a playground with an area of 144 square meters and a garden. If the side of the playground is also a side of a square garden, and it is known that 23 meters of fencing is required to enclose the rest of the park, find the total area of the garden.
A square park is made of two sections: a playground with an area of 144 square meters and a garden. If the side of the playground is also a side of a square garden, and it is known that 23 meters of fencing is required to enclose the rest of the park, find the total area of the garden.
A square-shaped storage room has an area of 324 square feet. The owner decides to partition the storage room into four equal square sections to store different items separately. What is the side length of each of the smaller square sections?
A square-shaped storage room has an area of 324 square feet. The owner decides to partition the storage room into four equal square sections to store different items separately. What is the side length of each of the smaller square sections?
Two square fields have areas of 625 $m^2$ and 1600 $m^2$, respectively. If the perimeters of these fields are added together, what is the total length of the combined perimeters?
Two square fields have areas of 625 $m^2$ and 1600 $m^2$, respectively. If the perimeters of these fields are added together, what is the total length of the combined perimeters?
If a square number is between 200 and 250, which of the following could be the original number that was squared?
If a square number is between 200 and 250, which of the following could be the original number that was squared?
What value, when squared and then added to 15, equals 100?
What value, when squared and then added to 15, equals 100?
What two square numbers are missing from this pattern: 4, 9, 25, 49, ____, ____?
What two square numbers are missing from this pattern: 4, 9, 25, 49, ____, ____?
If the area of one square is 49 square units and the area of another square is 169 square units, what is the sum of their side lengths?
If the area of one square is 49 square units and the area of another square is 169 square units, what is the sum of their side lengths?
If $x^2 = 64$ and $y^2 = 144$, what is the value of $x + y$, assuming both x and y are positive?
If $x^2 = 64$ and $y^2 = 144$, what is the value of $x + y$, assuming both x and y are positive?
A square room has an area of 289 square feet. If you want to install a border around the room, how many feet of border material do you need?
A square room has an area of 289 square feet. If you want to install a border around the room, how many feet of border material do you need?
A square is divided into 25 smaller, identical squares. If the area of the entire square is 225 square centimeters, what is the side length of each smaller square?
A square is divided into 25 smaller, identical squares. If the area of the entire square is 225 square centimeters, what is the side length of each smaller square?
Which of the following numbers, when squared, results in a value closest to 1000?
Which of the following numbers, when squared, results in a value closest to 1000?
If $a = 5^2 + 12^2$, what is the value of $\sqrt{a}$?
If $a = 5^2 + 12^2$, what is the value of $\sqrt{a}$?
Which mathematical expression represents 'Forty-eight raised to two'?
Which mathematical expression represents 'Forty-eight raised to two'?
Given $x \times x = 144$, which of the following correctly fills in the blank: _____ $ \times $ _____ = $12^2$ = _____?
Given $x \times x = 144$, which of the following correctly fills in the blank: _____ $ \times $ _____ = $12^2$ = _____?
In the table, the 'Number raised to two' for 7 is $7^2$ and the 'Square number' is 49. If the 'Number' is 13, what is the 'Square Number'?
In the table, the 'Number raised to two' for 7 is $7^2$ and the 'Square number' is 49. If the 'Number' is 13, what is the 'Square Number'?
What is the square root of 81?
What is the square root of 81?
Knowing that $ \sqrt{64} = 8$ because $8 \times 8 = 64$, what does $ \sqrt{225}$ equal?
Knowing that $ \sqrt{64} = 8$ because $8 \times 8 = 64$, what does $ \sqrt{225}$ equal?
When finding the square root of a number using prime factorization, what is the purpose of arranging like factors into groups?
When finding the square root of a number using prime factorization, what is the purpose of arranging like factors into groups?
Using prime factorization, 196 is found to be 2 2 7 7. What is the next logical step in simplifying this expression to find the square root?
Using prime factorization, 196 is found to be 2 2 7 7. What is the next logical step in simplifying this expression to find the square root?
After expressing 144 as a product of its prime factors $2 \times 2 \times 2 \times 2 \times 3 \times 3$, how should these factors be arranged to simplify finding the square root of 144?
After expressing 144 as a product of its prime factors $2 \times 2 \times 2 \times 2 \times 3 \times 3$, how should these factors be arranged to simplify finding the square root of 144?
If the area of a square is 676 square units, and its prime factors are $2 \times 2 \times 13 \times 13$, what is the length of one side of the square?
If the area of a square is 676 square units, and its prime factors are $2 \times 2 \times 13 \times 13$, what is the length of one side of the square?
If $N = \sqrt{3 imes 3 imes 5 imes 5}$, what is the simplified value of $N$?
If $N = \sqrt{3 imes 3 imes 5 imes 5}$, what is the simplified value of $N$?
What is the result of ordering the prime factors of 324 into two identical groups?
What is the result of ordering the prime factors of 324 into two identical groups?
Consider the expression $\sqrt{2 \times 2 \times 3 \times 2 \times 3}$. Which simplification correctly shows the organization of prime factors into appropriate perfect square groupings?
Consider the expression $\sqrt{2 \times 2 \times 3 \times 2 \times 3}$. Which simplification correctly shows the organization of prime factors into appropriate perfect square groupings?
What is the next step to simplify $\sqrt{2 \times 2 \times 3 \times 3 \times 7 \times 5}$ ?
What is the next step to simplify $\sqrt{2 \times 2 \times 3 \times 3 \times 7 \times 5}$ ?
Using prime factorization, you find that the factors of a number are $2 \times 2 \times 3 \times 3$. What is the square root of this number?
Using prime factorization, you find that the factors of a number are $2 \times 2 \times 3 \times 3$. What is the square root of this number?
Consider the prime factorization of a number N as $2 \times 2 \times 5 \times 5 \times 7 \times 7$. What is the value of $\sqrt{N}$?
Consider the prime factorization of a number N as $2 \times 2 \times 5 \times 5 \times 7 \times 7$. What is the value of $\sqrt{N}$?
A square number is found by multiplying a number by itself.
A square number is found by multiplying a number by itself.
The square of 6 is 12.
The square of 6 is 12.
$4^2$ is equal to 8.
$4^2$ is equal to 8.
1, 4, 9, and 16 are all examples of square numbers.
1, 4, 9, and 16 are all examples of square numbers.
Multiplying the number of horizontal dots and vertical dots in a square arrangement will calculate the product.
Multiplying the number of horizontal dots and vertical dots in a square arrangement will calculate the product.
Five squared is written as $5^5$.
Five squared is written as $5^5$.
The area of geometrical squares can be used to find square numbers.
The area of geometrical squares can be used to find square numbers.
A square number is the product of a number multiplied by itself.
A square number is the product of a number multiplied by itself.
$5 \times 5 = 10$.
$5 \times 5 = 10$.
The square root of 169 is 13.
The square root of 169 is 13.
The square number of 7 is 49.
The square number of 7 is 49.
21 multiplied by 21 equals 441.
21 multiplied by 21 equals 441.
The missing number in $81 = 9 \times \underline{\hspace{0.5cm}}$ is 9.
The missing number in $81 = 9 \times \underline{\hspace{0.5cm}}$ is 9.
The missing number in $144 = \underline{\hspace{0.5cm}} \times 12$ is 13.
The missing number in $144 = \underline{\hspace{0.5cm}} \times 12$ is 13.
25 multiplied by 25 equals to 635.
25 multiplied by 25 equals to 635.
One of the square numbers between 70 and 150 is 100.
One of the square numbers between 70 and 150 is 100.
The prime factors of 676 are 2 and 13.
The prime factors of 676 are 2 and 13.
The square root of 51 x 51 is 51.
The square root of 51 x 51 is 51.
The square root of 15 x 15 is 225.
The square root of 15 x 15 is 225.
73 is a factor of 73 x 73.
73 is a factor of 73 x 73.
The square root of 99 x 99 is 99.
The square root of 99 x 99 is 99.
14 squared, written as $14^2$, is equal to 14 multiplied by 14.
14 squared, written as $14^2$, is equal to 14 multiplied by 14.
The expression $3^7$ means 3 multiplied by 7.
The expression $3^7$ means 3 multiplied by 7.
Twenty-three raised to the power of two can be written as $23^2$.
Twenty-three raised to the power of two can be written as $23^2$.
The square of thirty-five is written as $35 \times 2$.
The square of thirty-five is written as $35 \times 2$.
In the equation $2 \times 2 = x = 4$, $x$ equals 2.
In the equation $2 \times 2 = x = 4$, $x$ equals 2.
If a number raised to the power of two equals 36, the number is 4.
If a number raised to the power of two equals 36, the number is 4.
121 is the result of 11 raised to the power of 2.
121 is the result of 11 raised to the power of 2.
The square root of a number is found by multiplying the number by itself.
The square root of a number is found by multiplying the number by itself.
The symbol used to represent the square root is $\sqrt{}$.
The symbol used to represent the square root is $\sqrt{}$.
A square number is derived from adding a number to itself.
A square number is derived from adding a number to itself.
If a computer's memory capacity is described as a square number, it implies the memory is organized in a square matrix.
If a computer's memory capacity is described as a square number, it implies the memory is organized in a square matrix.
Finding square roots is essential only in advanced mathematical theories and has limited practical application.
Finding square roots is essential only in advanced mathematical theories and has limited practical application.
If a square has an area of 16 units, the length of each of its sides is 4 units.
If a square has an area of 16 units, the length of each of its sides is 4 units.
The square root of 225 is 15, this implies that a square garden with an area of 225 square meters will have sides of 25 meters each.
The square root of 225 is 15, this implies that a square garden with an area of 225 square meters will have sides of 25 meters each.
If the number of dots in a square array is 64, then the product of the horizontal and vertical dots will result in 16.
If the number of dots in a square array is 64, then the product of the horizontal and vertical dots will result in 16.
A square number can be used to model the growth pattern of bacteria in a petri dish, where the bacteria population doubles every hour if the area they cover increases exponentially.
A square number can be used to model the growth pattern of bacteria in a petri dish, where the bacteria population doubles every hour if the area they cover increases exponentially.
When finding the square root of 676 by prime factorization, the prime factors can be arranged into two equal groups, each multiplying to 26.
When finding the square root of 676 by prime factorization, the prime factors can be arranged into two equal groups, each multiplying to 26.
The square root of 729 can be found by using a tree diagram to break down the number into its prime factors.
The square root of 729 can be found by using a tree diagram to break down the number into its prime factors.
If a number is expressed as a product of two identical factors (e.g., $51 \times 51$), then either of these factors is the square root of the number.
If a number is expressed as a product of two identical factors (e.g., $51 \times 51$), then either of these factors is the square root of the number.
The square root of 784 is 28, and its prime factorization includes the prime number 7 exactly three times.
The square root of 784 is 28, and its prime factorization includes the prime number 7 exactly three times.
All square numbers are divisible by 6.
All square numbers are divisible by 6.
The product of any counting number by itself results in a square number.
The product of any counting number by itself results in a square number.
The expression $5^2$ is read as 'five squared' or 'five raised to the power of two'.
The expression $5^2$ is read as 'five squared' or 'five raised to the power of two'.
Writing a number raised to the power of two indicates that the number has been multiplied by two.
Writing a number raised to the power of two indicates that the number has been multiplied by two.
The square root of 144 can be expressed as $13^2$.
The square root of 144 can be expressed as $13^2$.
The number 64 can be expressed mathematically as $8 \times 8$, which can then be simplified to $8^2$.
The number 64 can be expressed mathematically as $8 \times 8$, which can then be simplified to $8^2$.
The illustration of dots demonstrates that a $6 \times 6$ arrangement would visually represent the square number 36.
The illustration of dots demonstrates that a $6 \times 6$ arrangement would visually represent the square number 36.
The number 169 written as a number raised to the power of two, can be expressed as $14^2$.
The number 169 written as a number raised to the power of two, can be expressed as $14^2$.
According to the examples, $7^2$ is equivalent to $7 \times 7$, which equals 49.
According to the examples, $7^2$ is equivalent to $7 \times 7$, which equals 49.
Based on the given examples, the square number of 6 is 12.
Based on the given examples, the square number of 6 is 12.
The expression $7 \times 7$ can be written as $7^7$.
The expression $7 \times 7$ can be written as $7^7$.
The square of 15, represented as $15^2$, equates to 225.
The square of 15, represented as $15^2$, equates to 225.
The number of small squares within a larger square representation is indeed a square number.
The number of small squares within a larger square representation is indeed a square number.
If you have a square with sides made up of 8 small squares each, the total number of small squares would be 64, representing $8^2$.
If you have a square with sides made up of 8 small squares each, the total number of small squares would be 64, representing $8^2$.
The number 289 can be expressed as $17^2$.
The number 289 can be expressed as $17^2$.
If a square number can be visually represented as a geometrical square, then 30 is a geometric square number because it can be arranged into a square.
If a square number can be visually represented as a geometrical square, then 30 is a geometric square number because it can be arranged into a square.
If a number is multiplied by two, it is said to be squared.
If a number is multiplied by two, it is said to be squared.
The examples provided suggest that 2, 5, and 8 are square numbers.
The examples provided suggest that 2, 5, and 8 are square numbers.
Based on the given information, $6 \times 6 = 6^6$.
Based on the given information, $6 \times 6 = 6^6$.
Using a tree diagram to find the square root of 64, the first split would be 4 and 16.
Using a tree diagram to find the square root of 64, the first split would be 4 and 16.
The square root of 64 can be expressed as the product of six factors of 3.
The square root of 64 can be expressed as the product of six factors of 3.
The prime factorization of 64, when finding the square root using a tree diagram, involves only the number 2.
The prime factorization of 64, when finding the square root using a tree diagram, involves only the number 2.
To find the square root of a number using prime factorization, you look for pairs of identical factors.
To find the square root of a number using prime factorization, you look for pairs of identical factors.
If a number's square root is 11, then the number is 21.
If a number's square root is 11, then the number is 21.
The square root of any even number will always be another even number.
The square root of any even number will always be another even number.
If a training program starts on August 1st and lasts for 3 months, during which month does it conclude?
If a training program starts on August 1st and lasts for 3 months, during which month does it conclude?
How many hours are there in a week?
How many hours are there in a week?
In a non-leap year, what is the total number of days in the months of January, February, and March combined?
In a non-leap year, what is the total number of days in the months of January, February, and March combined?
A project requires exactly 5 weeks to complete. How many days are needed to finish the project?
A project requires exactly 5 weeks to complete. How many days are needed to finish the project?
If a worker is granted 48 hours of leave, how many days is this equivalent to?
If a worker is granted 48 hours of leave, how many days is this equivalent to?
A specific month has 31 days. How many full weeks and remaining days are in this month?
A specific month has 31 days. How many full weeks and remaining days are in this month?
How many months have exactly 31 days in a regular year?
How many months have exactly 31 days in a regular year?
If today is Wednesday, what day will it be 25 days from now?
If today is Wednesday, what day will it be 25 days from now?
If an event starts at quarter past two (2:15) and lasts for three and a half hours, at what time will the event conclude?
If an event starts at quarter past two (2:15) and lasts for three and a half hours, at what time will the event conclude?
A train departs at 7:20 AM and the journey is expected to last 6 hours and 45 minutes. At what time is the train expected to arrive?
A train departs at 7:20 AM and the journey is expected to last 6 hours and 45 minutes. At what time is the train expected to arrive?
A task begins at 8:00 AM and takes 50 hours to complete. On what day and at what time will the task finish?
A task begins at 8:00 AM and takes 50 hours to complete. On what day and at what time will the task finish?
A baker starts preparing dough at 6:30 AM. The first rise takes 1 hour and 40 minutes, and the second rise takes half of that time. At what time is the dough ready for baking?
A baker starts preparing dough at 6:30 AM. The first rise takes 1 hour and 40 minutes, and the second rise takes half of that time. At what time is the dough ready for baking?
If it takes 10 minutes to walk from home to the bus stop and the bus ride to work lasts 35 minutes, what is the latest time someone can leave home to arrive at work by 9:00 AM?
If it takes 10 minutes to walk from home to the bus stop and the bus ride to work lasts 35 minutes, what is the latest time someone can leave home to arrive at work by 9:00 AM?
A movie that is 2 hours and 15 minutes long starts at 11:45 AM. At what time will the movie end?
A movie that is 2 hours and 15 minutes long starts at 11:45 AM. At what time will the movie end?
A group of students started a science project at 10:48 AM and worked on it until 1:22 PM. How long did they spend working on the science project?
A group of students started a science project at 10:48 AM and worked on it until 1:22 PM. How long did they spend working on the science project?
What is the duration between five minutes past eleven (11:05 AM) and quarter to one (12:45 PM)?
What is the duration between five minutes past eleven (11:05 AM) and quarter to one (12:45 PM)?
A student is converting 6 days and 30 hours into days. What is the equivalent number of days?
A student is converting 6 days and 30 hours into days. What is the equivalent number of days?
If you have 5 days and 12 hours, and you want to divide both the days and hours by 3, what is the correct result?
If you have 5 days and 12 hours, and you want to divide both the days and hours by 3, what is the correct result?
A task requires 7 days and 48 hours to complete. If this task is divided equally among 4 workers, how long will each worker spend on the task?
A task requires 7 days and 48 hours to complete. If this task is divided equally among 4 workers, how long will each worker spend on the task?
A project timeline is scheduled for 10 days and 60 hours. If the project needs to be completed in half the time, what is the new deadline in days and hours?
A project timeline is scheduled for 10 days and 60 hours. If the project needs to be completed in half the time, what is the new deadline in days and hours?
A team recorded that they worked for a total of 125 hours over 5 days. If they worked the same number of hours each day, how many hours and minutes did they work each day?
A team recorded that they worked for a total of 125 hours over 5 days. If they worked the same number of hours each day, how many hours and minutes did they work each day?
If you multiply 5 years and 3 months by 4, what is the result?
If you multiply 5 years and 3 months by 4, what is the result?
What is the first step when multiplying a time duration like '4 years and 5 months' by a scalar?
What is the first step when multiplying a time duration like '4 years and 5 months' by a scalar?
After multiplying the months, what should you do if the result exceeds 12 months?
After multiplying the months, what should you do if the result exceeds 12 months?
If multiplying '2 years and 7 months' by 5 results in '10 years and 35 months', what is the next step to simplify this?
If multiplying '2 years and 7 months' by 5 results in '10 years and 35 months', what is the next step to simplify this?
Multiply 4 years and 9 months by 3. What is the result in years and months?
Multiply 4 years and 9 months by 3. What is the result in years and months?
What is the product of 22 years and 11 months multiplied by 3?
What is the product of 22 years and 11 months multiplied by 3?
What is the result of 6 years and 2 months multiplied by 7?
What is the result of 6 years and 2 months multiplied by 7?
Suppose you need to calculate 9 years and 4 months multiplied by 6. Which part needs conversion after multiplication?
Suppose you need to calculate 9 years and 4 months multiplied by 6. Which part needs conversion after multiplication?
If you multiply 18 years and 8 months by 8, what would the resulting time measurement be?
If you multiply 18 years and 8 months by 8, what would the resulting time measurement be?
What is the result of multiplying 12 years and 10 months by 2?
What is the result of multiplying 12 years and 10 months by 2?
If multiplying a certain number of years and months by 3 results in 9 years and 39 months, what is the simplified result?
If multiplying a certain number of years and months by 3 results in 9 years and 39 months, what is the simplified result?
When multiplying '7 years and 5 months' by 6 results in 42 years and 30 months, what is the simplified form after converting months to years?
When multiplying '7 years and 5 months' by 6 results in 42 years and 30 months, what is the simplified form after converting months to years?
If you're dividing hours and minutes, what conversion should you remember?
If you're dividing hours and minutes, what conversion should you remember?
Multiplying X years and Y months by 2 results in 10 years and 28 months. Find the values of variables X and Y.
Multiplying X years and Y months by 2 results in 10 years and 28 months. Find the values of variables X and Y.
According to the provided content, which time unit should you divide first when dividing hours and minutes?
According to the provided content, which time unit should you divide first when dividing hours and minutes?
6 years and 5 months multiplied by 6 equals what?
6 years and 5 months multiplied by 6 equals what?
If you multiply 30 years and 1 month by 6, what would be the resulting time measurement?
If you multiply 30 years and 1 month by 6, what would be the resulting time measurement?
If a clock shows the minute hand pointing at 12 and the hour hand pointing at 3, which of the following is the correct way to describe the time?
If a clock shows the minute hand pointing at 12 and the hour hand pointing at 3, which of the following is the correct way to describe the time?
A clock shows the minute hand pointing directly at the number 6 and the hour hand halfway between 4 and 5. What time does the clock show?
A clock shows the minute hand pointing directly at the number 6 and the hour hand halfway between 4 and 5. What time does the clock show?
If the minute hand on a clock points to the 3 and the hour hand is a little past the 1, how would you typically describe the time?
If the minute hand on a clock points to the 3 and the hour hand is a little past the 1, how would you typically describe the time?
The minute hand is on the 9, and the hour hand is approaching the 8. How would you correctly state the time?
The minute hand is on the 9, and the hour hand is approaching the 8. How would you correctly state the time?
A clock shows the hour hand just past the 10, and the minute hand is on the 2. What time is it?
A clock shows the hour hand just past the 10, and the minute hand is on the 2. What time is it?
If it takes you 20 minutes to read 5 pages of a book, and you start reading at 7:10 PM, what time will it be when you finish those 5 pages?
If it takes you 20 minutes to read 5 pages of a book, and you start reading at 7:10 PM, what time will it be when you finish those 5 pages?
A train is scheduled to depart at 11:45 AM, but it's delayed by 35 minutes. What time does the train actually depart?
A train is scheduled to depart at 11:45 AM, but it's delayed by 35 minutes. What time does the train actually depart?
If 48 hours and 36 minutes are divided equally among 4 people, how long will each person work?
If 48 hours and 36 minutes are divided equally among 4 people, how long will each person work?
A journey of 35 hours and 15 minutes is divided into 5 equal segments. How long is each segment?
A journey of 35 hours and 15 minutes is divided into 5 equal segments. How long is each segment?
If it takes 3 hours and 42 minutes to complete three identical tasks, how long does it take to complete each individual task?
If it takes 3 hours and 42 minutes to complete three identical tasks, how long does it take to complete each individual task?
An athlete runs for a total of 18 hours and 54 minutes over 6 days, running the same amount of time each day. How long does the athlete run each day?
An athlete runs for a total of 18 hours and 54 minutes over 6 days, running the same amount of time each day. How long does the athlete run each day?
A project requiring 27 hours and 33 minutes of work is split equally among 3 team members. How much time is each team member expected to work?
A project requiring 27 hours and 33 minutes of work is split equally among 3 team members. How much time is each team member expected to work?
Which of the following statements accurately describes the difference between a leap year and a short year?
Which of the following statements accurately describes the difference between a leap year and a short year?
If a year is divisible by 4 but not a leap year, what is the most likely reason?
If a year is divisible by 4 but not a leap year, what is the most likely reason?
Which of the following months will always have 30 days, every year?
Which of the following months will always have 30 days, every year?
If today is Wednesday, what day will it be in exactly 2 weeks?
If today is Wednesday, what day will it be in exactly 2 weeks?
Which of the following dates is written incorrectly?
Which of the following dates is written incorrectly?
What is the date that comes exactly one week after March 15th?
What is the date that comes exactly one week after March 15th?
If today is June 5th and a meeting is scheduled for 3 weeks from today, what is the date of the meeting?
If today is June 5th and a meeting is scheduled for 3 weeks from today, what is the date of the meeting?
It's the year 2024, what is the next leap year?
It's the year 2024, what is the next leap year?
In a short year, how many days are there in January and February combined?
In a short year, how many days are there in January and February combined?
What information is essential to remember when multiplying years and months?
What information is essential to remember when multiplying years and months?
In multiplying years and months, which unit should you multiply first?
In multiplying years and months, which unit should you multiply first?
If you multiply 3 years and 5 months by 4, what is the result in months before converting to years and months?
If you multiply 3 years and 5 months by 4, what is the result in months before converting to years and months?
After multiplying, if the total months exceed 12, what should you do?
After multiplying, if the total months exceed 12, what should you do?
What would be the simplified result of 2 years and 7 months multiplied by 3?
What would be the simplified result of 2 years and 7 months multiplied by 3?
In a multiplication problem involving years and months, after completing the multiplication, you end up with 5 years and 15 months. What is the correct way to express this result?
In a multiplication problem involving years and months, after completing the multiplication, you end up with 5 years and 15 months. What is the correct way to express this result?
If a project takes 2 years and 3 months to complete for one unit, how long would it take to complete 5 identical units, assuming the time scales linearly?
If a project takes 2 years and 3 months to complete for one unit, how long would it take to complete 5 identical units, assuming the time scales linearly?
A certain tree grows 1 year and 2 months every cycle. How much will the tree have grown after 4 cycles?
A certain tree grows 1 year and 2 months every cycle. How much will the tree have grown after 4 cycles?
What is 6 years and 4 months multiplied by 2?
What is 6 years and 4 months multiplied by 2?
Calculate 8 years and 3 months multiplied by 5.
Calculate 8 years and 3 months multiplied by 5.
If a worker spends 6 hours and 15 minutes each day on a project, how many hours and minutes will they have spent after 5 days?
If a worker spends 6 hours and 15 minutes each day on a project, how many hours and minutes will they have spent after 5 days?
A baker spends 2 hours and 40 minutes preparing dough each morning. If the baker works 6 days a week, what is the total time spent preparing dough each week?
A baker spends 2 hours and 40 minutes preparing dough each morning. If the baker works 6 days a week, what is the total time spent preparing dough each week?
A train travels for 3 hours and 45 minutes at a constant speed. If the train makes the same journey 3 times a day, how long does it spend traveling in a day?
A train travels for 3 hours and 45 minutes at a constant speed. If the train makes the same journey 3 times a day, how long does it spend traveling in a day?
A movie is 2 hours and 25 minutes long. If a cinema plays the movie 4 times in one day, how long do they spend showing the movie?
A movie is 2 hours and 25 minutes long. If a cinema plays the movie 4 times in one day, how long do they spend showing the movie?
If a construction worker spends 3 hours and 50 minutes on one project, how long would two workers spend on the same project, assuming they can complete it together?
If a construction worker spends 3 hours and 50 minutes on one project, how long would two workers spend on the same project, assuming they can complete it together?
A programmer works 8 hours and 12 minutes each day. How many total hours and minutes does the programmer work in 5 days?
A programmer works 8 hours and 12 minutes each day. How many total hours and minutes does the programmer work in 5 days?
A factory operates for 16 hours and 45 minutes each day. What is the total operating time for the factory over 3 days?
A factory operates for 16 hours and 45 minutes each day. What is the total operating time for the factory over 3 days?
A family drives for 6 hours and 20 minutes on each leg of a journey. If they complete 2 legs, what is the total driving time?
A family drives for 6 hours and 20 minutes on each leg of a journey. If they complete 2 legs, what is the total driving time?
A student studies for 4 hours and 30 minutes each day from Monday to Friday. What is the total study time for the week?
A student studies for 4 hours and 30 minutes each day from Monday to Friday. What is the total study time for the week?
A construction team works for 7 hours and 15 minutes each day on a project. If they work for 4 days in a week, what is the total time they spend working on the project that week?
A construction team works for 7 hours and 15 minutes each day on a project. If they work for 4 days in a week, what is the total time they spend working on the project that week?
If you divide 10 years and 6 months by 2, what is the result?
If you divide 10 years and 6 months by 2, what is the result?
A project is expected to last 7 years and 3 months. If the project timeline is divided into 3 equal phases, how long is each phase expected to last?
A project is expected to last 7 years and 3 months. If the project timeline is divided into 3 equal phases, how long is each phase expected to last?
A time capsule is opened after 25 years and 8 months. If the information inside is presented in 4 equal segments at a historical society, for how long does each segment cover?
A time capsule is opened after 25 years and 8 months. If the information inside is presented in 4 equal segments at a historical society, for how long does each segment cover?
A school organizes a long-term environmental project that lasts 12 years and 9 months. If the project is divided into 5 equal phases for different student groups, how long will each phase last?
A school organizes a long-term environmental project that lasts 12 years and 9 months. If the project is divided into 5 equal phases for different student groups, how long will each phase last?
Suppose you have records spanning 50 years and 4 months. You want to archive them into 8 equally sized segments. How long does each segment of records span?
Suppose you have records spanning 50 years and 4 months. You want to archive them into 8 equally sized segments. How long does each segment of records span?
To correctly multiply years and weeks, what conversion factor must be remembered?
To correctly multiply years and weeks, what conversion factor must be remembered?
In the multiplication of units involving both years and weeks, which unit is typically multiplied first?
In the multiplication of units involving both years and weeks, which unit is typically multiplied first?
If you multiply 9 weeks by 7, how should the product be recorded if you're tracking total weeks without converting to months?
If you multiply 9 weeks by 7, how should the product be recorded if you're tracking total weeks without converting to months?
How does multiplying 22 years and 2 weeks by 2 affect each unit separately?
How does multiplying 22 years and 2 weeks by 2 affect each unit separately?
What is the result of multiplying 10 weeks and 7 days by 2, expressed in weeks, assuming 7 days equals 1 week?
What is the result of multiplying 10 weeks and 7 days by 2, expressed in weeks, assuming 7 days equals 1 week?
If a project takes 6 years and 36 weeks to complete, and everything proceeds twice as slowly as planned, how long will the project effectively take?
If a project takes 6 years and 36 weeks to complete, and everything proceeds twice as slowly as planned, how long will the project effectively take?
A construction company estimates building a house will take 2 years and 26 weeks. However, they experience a 1/2 slowdown of work. How long does the construction effectively take?
A construction company estimates building a house will take 2 years and 26 weeks. However, they experience a 1/2 slowdown of work. How long does the construction effectively take?
If you divide 21 days and 12 hours by 3, how many days and hours do you get?
If you divide 21 days and 12 hours by 3, how many days and hours do you get?
What is the result of dividing 10 hours and 50 minutes by 5?
What is the result of dividing 10 hours and 50 minutes by 5?
Calculate: (12 hours 36 minutes) / 6
Calculate: (12 hours 36 minutes) / 6
What is the solution to (16 days 8 hours) / 4?
What is the solution to (16 days 8 hours) / 4?
If 25 hours and 15 minutes is divided by 5, what is the result?
If 25 hours and 15 minutes is divided by 5, what is the result?
What is the result of dividing 36 days and 6 hours by 6?
What is the result of dividing 36 days and 6 hours by 6?
Solve: (48 hours 24 minutes) / 8
Solve: (48 hours 24 minutes) / 8
If you divide 14 days and 42 hours by 7, what is the result?
If you divide 14 days and 42 hours by 7, what is the result?
What is the outcome of dividing 60 hours and 35 minutes by 5?
What is the outcome of dividing 60 hours and 35 minutes by 5?
Calculate (72 days and 96 hours) / 8
Calculate (72 days and 96 hours) / 8
If you multiply 8 years and 15 weeks by 3, and then convert any excess weeks into years, what would be the resulting number of years and weeks?
If you multiply 8 years and 15 weeks by 3, and then convert any excess weeks into years, what would be the resulting number of years and weeks?
What is the result of multiplying 2 years and 30 weeks by 5, expressing the final answer in years and weeks?
What is the result of multiplying 2 years and 30 weeks by 5, expressing the final answer in years and weeks?
What is the outcome of multiplying 4 years and 12 weeks by 6, expressing the final result in years and weeks?
What is the outcome of multiplying 4 years and 12 weeks by 6, expressing the final result in years and weeks?
If someone calculates 7 years and 10 weeks multiplied by 4, but incorrectly states the result as 29 years and 40 weeks, what error did they likely commit?
If someone calculates 7 years and 10 weeks multiplied by 4, but incorrectly states the result as 29 years and 40 weeks, what error did they likely commit?
What is the result of multiplying 10 years and 6 weeks by 2?
What is the result of multiplying 10 years and 6 weeks by 2?
After multiplying a certain number of years and weeks by 3, a student arrives at 15 years and 60 weeks. Knowing that there are 52 weeks in a year, what is the correct way to express the final answer?
After multiplying a certain number of years and weeks by 3, a student arrives at 15 years and 60 weeks. Knowing that there are 52 weeks in a year, what is the correct way to express the final answer?
What is the equivalent of 6 years and 40 weeks multiplied by 2, expressed in years and weeks?
What is the equivalent of 6 years and 40 weeks multiplied by 2, expressed in years and weeks?
If you have 9 years and 20 weeks and multiply it by 5, what is correct converted value in years and weeks?
If you have 9 years and 20 weeks and multiply it by 5, what is correct converted value in years and weeks?
A calculation results in 25 years and 65 weeks. How should this be properly expressed, knowing there are 52 weeks in a year?
A calculation results in 25 years and 65 weeks. How should this be properly expressed, knowing there are 52 weeks in a year?
When dividing a duration of 56 weeks and 7 days by 7, what is the resulting duration?
When dividing a duration of 56 weeks and 7 days by 7, what is the resulting duration?
A project took 63 weeks and 14 days to complete. If 7 equally sized teams worked on the project, how long did each team work?
A project took 63 weeks and 14 days to complete. If 7 equally sized teams worked on the project, how long did each team work?
If a challenge is divided evenly over 4 weeks and 28 days, how long is the challenge in weeks?
If a challenge is divided evenly over 4 weeks and 28 days, how long is the challenge in weeks?
What is the result of dividing 105 weeks and 35 days by 5?
What is the result of dividing 105 weeks and 35 days by 5?
If 84 weeks and 21 days are equally distributed among 3 groups, how much time does each group receive?
If 84 weeks and 21 days are equally distributed among 3 groups, how much time does each group receive?
A project is scheduled to last 91 weeks and 49 days. If it is divided into 7 equal phases, how long is each phase?
A project is scheduled to last 91 weeks and 49 days. If it is divided into 7 equal phases, how long is each phase?
A task that lasts 140 weeks and 56 days needs to be split equally among 8 workers. How much time is allocated to each worker?
A task that lasts 140 weeks and 56 days needs to be split equally among 8 workers. How much time is allocated to each worker?
What is the quotient when 168 weeks and 42 days is divided by 6?
What is the quotient when 168 weeks and 42 days is divided by 6?
If a period of 189 weeks and 63 days is divided into 9 equal segments, what is the duration of each segment?
If a period of 189 weeks and 63 days is divided into 9 equal segments, what is the duration of each segment?
Consider a duration of 210 weeks and 84 days. If this duration is divided by 7, what is each portion?
Consider a duration of 210 weeks and 84 days. If this duration is divided by 7, what is each portion?
The date 20th February, 2018 can be written as 20.2.2018 using full stops.
The date 20th February, 2018 can be written as 20.2.2018 using full stops.
The date 20.2.2018 can be written 20/2/2018 using forward slashes.
The date 20.2.2018 can be written 20/2/2018 using forward slashes.
The date 'Third of May, two thousand and nineteen' can be written as 3 – 5 – 2019 using dashes.
The date 'Third of May, two thousand and nineteen' can be written as 3 – 5 – 2019 using dashes.
All months have exactly 4 weeks.
All months have exactly 4 weeks.
Each week has 8 days.
Each week has 8 days.
When constructing a monthly calendar you must draw eight vertical lines inside the rectangle.
When constructing a monthly calendar you must draw eight vertical lines inside the rectangle.
When constructing a monthly calendar the names of days are written starting from Tuesday to Monday.
When constructing a monthly calendar the names of days are written starting from Tuesday to Monday.
When multiplying days and hours, you should multiply the days before the hours.
When multiplying days and hours, you should multiply the days before the hours.
If you have 24 hours, that equals one day.
If you have 24 hours, that equals one day.
When multiplying 4 days and 3 hours by 7, the hours portion of the answer is 21.
When multiplying 4 days and 3 hours by 7, the hours portion of the answer is 21.
When dividing days and hours, you only work with the 'days'.
When dividing days and hours, you only work with the 'days'.
When multiplying 4 days and 3 hours by 7, the days portion of the answer is 35.
When multiplying 4 days and 3 hours by 7, the days portion of the answer is 35.
In Example 2, 2 days is correctly converted to 46 hours.
In Example 2, 2 days is correctly converted to 46 hours.
28 days and 21 hours is the correct way to state the final answer.
28 days and 21 hours is the correct way to state the final answer.
When multiplying 6 days and 12 hours by 4, the hours portion of the answer is 48.
When multiplying 6 days and 12 hours by 4, the hours portion of the answer is 48.
In Example 3, 85 days and 15 hours divided by 5 results in 17 days and 3 hours.
In Example 3, 85 days and 15 hours divided by 5 results in 17 days and 3 hours.
If there is a remainder when dividing days, you should ignore it.
If there is a remainder when dividing days, you should ignore it.
When multiplying 6 days and 12 hours by 4, the days portion of the answer is 24.
When multiplying 6 days and 12 hours by 4, the days portion of the answer is 24.
When dividing time, it is sometimes necessary to convert days to hours.
When dividing time, it is sometimes necessary to convert days to hours.
When multiplying 6 days and 12 hours by 4, the final answer is 26 days and 0 hours.
When multiplying 6 days and 12 hours by 4, the final answer is 26 days and 0 hours.
When multiplying 6 days and 12 hours by 4, the hours portion of the final answer is 10.
When multiplying 6 days and 12 hours by 4, the hours portion of the final answer is 10.
Multiplying 4 weeks by 5 results in 20 weeks.
Multiplying 4 weeks by 5 results in 20 weeks.
When multiplying weeks and days, you should always convert days to weeks before multiplying.
When multiplying weeks and days, you should always convert days to weeks before multiplying.
When multiplying years and months, you always start by multiplying the years first.
When multiplying years and months, you always start by multiplying the years first.
If you have a result of 28 days, that is equal to exactly 4 weeks.
If you have a result of 28 days, that is equal to exactly 4 weeks.
One year is equal to 12 months.
One year is equal to 12 months.
When multiplying weeks and days, the 'days' part of the calculation can never be zero.
When multiplying weeks and days, the 'days' part of the calculation can never be zero.
10 weeks and 6 days multiplied by 6 is equal to 65 weeks and 1 day.
10 weeks and 6 days multiplied by 6 is equal to 65 weeks and 1 day.
If you have 10 months, that is less than a year.
If you have 10 months, that is less than a year.
When converting months to years, you divide the number of months by 10.
When converting months to years, you divide the number of months by 10.
When multiplying weeks and days, you only need to multiply the number of days.
When multiplying weeks and days, you only need to multiply the number of days.
There are 5 days in a normal week.
There are 5 days in a normal week.
Adding the 'carried over' year after multiplying the years column is the correct procedure.
Adding the 'carried over' year after multiplying the years column is the correct procedure.
When multiplying weeks and days, you are only able to multiply them by single digit numbers.
When multiplying weeks and days, you are only able to multiply them by single digit numbers.
3 years and 2 months multiplied by 8 results in 24 years and 16 months before converting the months.
3 years and 2 months multiplied by 8 results in 24 years and 16 months before converting the months.
If the month calculation results in 12 months, this converts to 2 year.
If the month calculation results in 12 months, this converts to 2 year.
When multiplying weeks and days by a number, the weeks are multiplied before the days.
When multiplying weeks and days by a number, the weeks are multiplied before the days.
When multiplying weeks and days by a number, the maximum value the days can be, before converting, is 6.
When multiplying weeks and days by a number, the maximum value the days can be, before converting, is 6.
When multiplying years and months, you only need to multiply the months if the years stay the same.
When multiplying years and months, you only need to multiply the months if the years stay the same.
2 years and 4 months is the same as 28 months.
2 years and 4 months is the same as 28 months.
Six months is half a year.
Six months is half a year.
Quarter past twelve is 12:15.
Quarter past twelve is 12:15.
Half past eight is the same as 8:30.
Half past eight is the same as 8:30.
A time of quarter to ten is correctly written as 10:45.
A time of quarter to ten is correctly written as 10:45.
Five minutes past eleven is 11:50.
Five minutes past eleven is 11:50.
Two fifteen can be written as 2:15.
Two fifteen can be written as 2:15.
Eight forty-five is the same as 8:15.
Eight forty-five is the same as 8:15.
An annual calendar shows days, weeks, months and years.
An annual calendar shows days, weeks, months and years.
There are 52 weeks in a year.
There are 52 weeks in a year.
There are 40 months in a year.
There are 40 months in a year.
When dividing years and months, you should start by dividing the months first.
When dividing years and months, you should start by dividing the months first.
If you divide 98 years by 5, you will be left with a 5 year remainder.
If you divide 98 years by 5, you will be left with a 5 year remainder.
According to the calendar, the 6th day of the month falls on a Saturday.
According to the calendar, the 6th day of the month falls on a Saturday.
The sample monthly calendar begins on a Monday.
The sample monthly calendar begins on a Monday.
Based on the sample calendar, the 20th day of the month falls on a Sunday.
Based on the sample calendar, the 20th day of the month falls on a Sunday.
The calendar has more than five Fridays.
The calendar has more than five Fridays.
Lilian took exactly 30 days of leave.
Lilian took exactly 30 days of leave.
The calendar includes the 31st day of the month.
The calendar includes the 31st day of the month.
The second Friday of March falls on the 8th.
The second Friday of March falls on the 8th.
Lilian is a teacher mentioned in the text.
Lilian is a teacher mentioned in the text.
The 30th of November is on a Thursday.
The 30th of November is on a Thursday.
When multiplying time, you should start by multiplying the weeks first.
When multiplying time, you should start by multiplying the weeks first.
If the number of days exceeds 7, you need to convert it into weeks and days.
If the number of days exceeds 7, you need to convert it into weeks and days.
To convert days into weeks, you should multiply the number of days by 7.
To convert days into weeks, you should multiply the number of days by 7.
If you multiply 2 weeks and 2 days by 3, the result is 6 weeks and 6 days.
If you multiply 2 weeks and 2 days by 3, the result is 6 weeks and 6 days.
There are 365 days in a regular year.
There are 365 days in a regular year.
When multiplying 5 weeks and 3 days by 4, the days' result is 7 days.
When multiplying 5 weeks and 3 days by 4, the days' result is 7 days.
One week is equivalent to eight days.
One week is equivalent to eight days.
If the days calculation results in two weeks, it should be written in the 'days' position.
If the days calculation results in two weeks, it should be written in the 'days' position.
When multiplying weeks and days, you always carry over any extra days that are less than 7.
When multiplying weeks and days, you always carry over any extra days that are less than 7.
When multiplying weeks and days, the carried over weeks are added after multiplying the weeks.
When multiplying weeks and days, the carried over weeks are added after multiplying the weeks.
When multiplying time, you always start with multiplying the hours first.
When multiplying time, you always start with multiplying the hours first.
If the product of the minutes exceeds 60, you must convert the excess minutes to hours.
If the product of the minutes exceeds 60, you must convert the excess minutes to hours.
In the example, 7 hours and 21 minutes multiplied by 4 equals 28 hours and 84 minutes before conversion.
In the example, 7 hours and 21 minutes multiplied by 4 equals 28 hours and 84 minutes before conversion.
When carrying over from minutes to hours, you always carry over the entire minute value.
When carrying over from minutes to hours, you always carry over the entire minute value.
The product of 5 hours and 16 minutes multiplied by 6 is 31 hours and 36 minutes.
The product of 5 hours and 16 minutes multiplied by 6 is 31 hours and 36 minutes.
If the multiplication of minutes results in exactly 60 minutes, you write 00 in the minutes place and add one to the hours.
If the multiplication of minutes results in exactly 60 minutes, you write 00 in the minutes place and add one to the hours.
When multiplying time, it is impossible have more than 59 minutes in the final answer.
When multiplying time, it is impossible have more than 59 minutes in the final answer.
Multiplying 2 hours and 15 minutes by 2 will result in 4 hours and 15 minutes.
Multiplying 2 hours and 15 minutes by 2 will result in 4 hours and 15 minutes.
When given a time duration problem to multiply, the minutes must be less than 60.
When given a time duration problem to multiply, the minutes must be less than 60.
If you have 1 hour and 89 minutes, this is the same as 2 hours and 29 minutes.
If you have 1 hour and 89 minutes, this is the same as 2 hours and 29 minutes.
To convert 48 hours into days, you would divide 48 by 24 resulting in 2 days.
To convert 48 hours into days, you would divide 48 by 24 resulting in 2 days.
There are 1440 minutes in one day.
There are 1440 minutes in one day.
To find out how many hours are in 5 days, you should divide 120 by 5.
To find out how many hours are in 5 days, you should divide 120 by 5.
If a bus journey takes 3 days and 12 hours, that is equal to 84 hours.
If a bus journey takes 3 days and 12 hours, that is equal to 84 hours.
Converting 420 minutes is equivalent to 7 hours.
Converting 420 minutes is equivalent to 7 hours.
When multiplying time measurements, you should start by multiplying the larger time measurement first.
When multiplying time measurements, you should start by multiplying the larger time measurement first.
If you multiply 3 hours and 20 minutes by 4, you get 12 hours and 20 minutes.
If you multiply 3 hours and 20 minutes by 4, you get 12 hours and 20 minutes.
When multiplying time units, such as years and months, you should always convert the months into years before performing the multiplication.
When multiplying time units, such as years and months, you should always convert the months into years before performing the multiplication.
When multiplying 3 years and 2 months by 8, the intermediate result of the months multiplication is 16 months, which converts to 2 years and 4 months.
When multiplying 3 years and 2 months by 8, the intermediate result of the months multiplication is 16 months, which converts to 2 years and 4 months.
The final answer for 3 years and 2 months multiplied by 8 is 25 years and 4 months.
The final answer for 3 years and 2 months multiplied by 8 is 25 years and 4 months.
If you multiply 5 years and 3 months by 4 without carrying over, the answer is 20 years and 15 months.
If you multiply 5 years and 3 months by 4 without carrying over, the answer is 20 years and 15 months.
To convert 30 months into years and months, you would get 3 years and 6 months.
To convert 30 months into years and months, you would get 3 years and 6 months.
When multiplying 4 days and 3 hours by 7, the correct product is 28 days and 21 hours.
When multiplying 4 days and 3 hours by 7, the correct product is 28 days and 21 hours.
To convert years into weeks, you should multiply the number of years by 50.
To convert years into weeks, you should multiply the number of years by 50.
When multiplying 6 days and 12 hours by 4, the intermediate step involves writing 48 in the hours position before conversion.
When multiplying 6 days and 12 hours by 4, the intermediate step involves writing 48 in the hours position before conversion.
When multiplying 6 days and 12 hours by 4, the 2 days obtained from converting 48 hours should be subtracted from the days.
When multiplying 6 days and 12 hours by 4, the 2 days obtained from converting 48 hours should be subtracted from the days.
When multiplying years and months, you should always start by multiplying the years first.
When multiplying years and months, you should always start by multiplying the years first.
If a calculation results in 24 months, it is equivalent to 3 years.
If a calculation results in 24 months, it is equivalent to 3 years.
If a calculation results in 30 days and 25 hours, it is necessary to convert the 25 hours into 1 day and 1 hour, resulting in a final answer of 31 days and 1 hour.
If a calculation results in 30 days and 25 hours, it is necessary to convert the 25 hours into 1 day and 1 hour, resulting in a final answer of 31 days and 1 hour.
When multiplying 5 days and 0 hours by 8, no conversion is required since the hours component is zero, thus the final result is 40 days and 0 hours.
When multiplying 5 days and 0 hours by 8, no conversion is required since the hours component is zero, thus the final result is 40 days and 0 hours.
Multiplying 5 years by 6 weeks will result in 35 weeks.
Multiplying 5 years by 6 weeks will result in 35 weeks.
When multiplying 8 years by 4, the product is 12 years.
When multiplying 8 years by 4, the product is 12 years.
Multiplying 3 days and 8 hours by 3 results in 9 days and 24 hours, which simplifies to 10 days, as 24 hours equals one complete day.
Multiplying 3 days and 8 hours by 3 results in 9 days and 24 hours, which simplifies to 10 days, as 24 hours equals one complete day.
If a calculation results in 15 days and 30 hours, it's necessary to convert the 30 hours into 1 day and 16 hours.
If a calculation results in 15 days and 30 hours, it's necessary to convert the 30 hours into 1 day and 16 hours.
If a calculation results in exactly twelve months, you carry over '1' to the years.
If a calculation results in exactly twelve months, you carry over '1' to the years.
When multiplying 10 Days and 12 hours by 2, the result will be 21 days.
When multiplying 10 Days and 12 hours by 2, the result will be 21 days.
When multiplying years and months, carrying over from months to years involves subtracting 10 from the months for every year added.
When multiplying years and months, carrying over from months to years involves subtracting 10 from the months for every year added.
When multiplying 2 days and 10 hours by 5, the number of hours will be less than a day, therefore no conversion of hours to days is required.
When multiplying 2 days and 10 hours by 5, the number of hours will be less than a day, therefore no conversion of hours to days is required.
Calculating 7 years multiplied by 5 weeks is equal to 165 weeks.
Calculating 7 years multiplied by 5 weeks is equal to 165 weeks.
When given the problem years months
1 4
× 2, the final answer in the months position is 4.
When given the problem years months
1 4
× 2, the final answer in the months position is 4.
Multiplying 4 weeks by 5 results in 20 weeks, and adding 1 week converted from the remaining days gives a total of 22 weeks.
Multiplying 4 weeks by 5 results in 20 weeks, and adding 1 week converted from the remaining days gives a total of 22 weeks.
When multiplying 10 weeks and 6 days by 6, the result is 65 weeks and 1 day.
When multiplying 10 weeks and 6 days by 6, the result is 65 weeks and 1 day.
If you multiply 7 weeks and 1 day by 6, you only need to multiply the weeks by 6 and keep the 1 day unchanged in the final answer.
If you multiply 7 weeks and 1 day by 6, you only need to multiply the weeks by 6 and keep the 1 day unchanged in the final answer.
Multiplying 3 weeks and 3 days by 3 gives 9 weeks and 9 days, which is equivalent to 10 weeks and 2 days.
Multiplying 3 weeks and 3 days by 3 gives 9 weeks and 9 days, which is equivalent to 10 weeks and 2 days.
Multiplying 5 weeks and 4 days by 7 is the same as multiplying 5 weeks by 7 and 4 days by 7 separately, and then summing the results.
Multiplying 5 weeks and 4 days by 7 is the same as multiplying 5 weeks by 7 and 4 days by 7 separately, and then summing the results.
When you multiply 11 weeks and 6 days by 2, you will definitely have more than 23 weeks in your end result.
When you multiply 11 weeks and 6 days by 2, you will definitely have more than 23 weeks in your end result.
Multiplying 17 weeks and 2 days by 3 yields fewer than 51 weeks because we ignore the extra days.
Multiplying 17 weeks and 2 days by 3 yields fewer than 51 weeks because we ignore the extra days.
Calculating 10 weeks and 5 days multiplied by 4 includes converting any excess days into weeks to give a final answer in combined weeks and remaining days.
Calculating 10 weeks and 5 days multiplied by 4 includes converting any excess days into weeks to give a final answer in combined weeks and remaining days.
If multiplying 'x' weeks and 'y' days by a number 'n' results in a fractional week (e.g., 20.5 weeks), it is acceptable to round this value to the nearest whole week for the answer.
If multiplying 'x' weeks and 'y' days by a number 'n' results in a fractional week (e.g., 20.5 weeks), it is acceptable to round this value to the nearest whole week for the answer.
When multiplying weeks and days by a constant, it is impossible for the 'days' component of the answer to ever be zero.
When multiplying weeks and days by a constant, it is impossible for the 'days' component of the answer to ever be zero.
If a table is 1.5 meters long, what is its length in centimeters?
If a table is 1.5 meters long, what is its length in centimeters?
A road sign indicates the next town is 5 kilometers away. How far is this in meters?
A road sign indicates the next town is 5 kilometers away. How far is this in meters?
A piece of cloth measures 300 millimeters. How long is this cloth in decimeters?
A piece of cloth measures 300 millimeters. How long is this cloth in decimeters?
A garden is 2 decameters in length. How many meters of fencing are needed to enclose one side of the garden?
A garden is 2 decameters in length. How many meters of fencing are needed to enclose one side of the garden?
Jane walked 300,000 cm. How many kilometers did she walk?
Jane walked 300,000 cm. How many kilometers did she walk?
A building is 25 meters tall. What is its height in millimeters?
A building is 25 meters tall. What is its height in millimeters?
If a field is 0.8 hectometers long, how long is this field in meters?
If a field is 0.8 hectometers long, how long is this field in meters?
What is the result of converting 6 decameters (dam) into meters?
What is the result of converting 6 decameters (dam) into meters?
Convert 4120 decimeters into meters.
Convert 4120 decimeters into meters.
What is 7000 centimeters (cm) converted to in meters?
What is 7000 centimeters (cm) converted to in meters?
Convert 6000 millimeters to meters.
Convert 6000 millimeters to meters.
What is 4000 decimeters (dm) equal to in meters?
What is 4000 decimeters (dm) equal to in meters?
How many meters is 5 hectometers (hm)?
How many meters is 5 hectometers (hm)?
What is the equivalent of $\frac{1}{2}$ km in meters?
What is the equivalent of $\frac{1}{2}$ km in meters?
Calculate: 8 km 3 hm + 6 km 5 hm
Calculate: 8 km 3 hm + 6 km 5 hm
What is the result when 4$\frac{1}{2}$ decameters converted to decimeters?
What is the result when 4$\frac{1}{2}$ decameters converted to decimeters?
If a container holds 3.75 litres, how many milliliters does it hold?
If a container holds 3.75 litres, how many milliliters does it hold?
A recipe requires 2,500 ml of water. How many litres of water are needed?
A recipe requires 2,500 ml of water. How many litres of water are needed?
A tank contains 7 litres of water. If 2,500 ml are removed, how much water remains in litres?
A tank contains 7 litres of water. If 2,500 ml are removed, how much water remains in litres?
A bottle contains $\frac{1}{4}$ of a liter of juice. How many milliliters of juice are in the bottle?
A bottle contains $\frac{1}{4}$ of a liter of juice. How many milliliters of juice are in the bottle?
You have two containers, one with 4.5 litres and another with 6,200 ml. What is the total volume in litres?
You have two containers, one with 4.5 litres and another with 6,200 ml. What is the total volume in litres?
In the subtraction process described, why is it necessary to convert 1 kg into grams when dealing with the grams column?
In the subtraction process described, why is it necessary to convert 1 kg into grams when dealing with the grams column?
When subtracting measurements, what does it mean to 'take 1 t from the 6 t and convert it into kg'?
When subtracting measurements, what does it mean to 'take 1 t from the 6 t and convert it into kg'?
What is the correct procedure when the amount to be subtracted in a specific unit (grams, kilograms, or tons) is greater than the amount available in that unit?
What is the correct procedure when the amount to be subtracted in a specific unit (grams, kilograms, or tons) is greater than the amount available in that unit?
If you have 5 t, 200 kg, and 300 g and you need to subtract 2 t, 500 kg, and 400 g, what initial conversion is necessary?
If you have 5 t, 200 kg, and 300 g and you need to subtract 2 t, 500 kg, and 400 g, what initial conversion is necessary?
When subtracting 2 t 300 kg 750 g from 6 t 200 kg 550 g, which unit requires 'borrowing' or conversion from the next higher unit first?
When subtracting 2 t 300 kg 750 g from 6 t 200 kg 550 g, which unit requires 'borrowing' or conversion from the next higher unit first?
What is the result of 6 t 220kg - 4 t 114kg?
What is the result of 6 t 220kg - 4 t 114kg?
What process is involved when dealing with subtraction that involves different units like tons, kilograms and grams.
What process is involved when dealing with subtraction that involves different units like tons, kilograms and grams.
If you must subtract 13 t 220 kg from 15 t 620 kg, what is the appropiate process.?
If you must subtract 13 t 220 kg from 15 t 620 kg, what is the appropiate process.?
If a problem requires subtracting 200kg from 100kg, what is the first step to solve it?
If a problem requires subtracting 200kg from 100kg, what is the first step to solve it?
A truck contains 36 t 370 kg and unloads 13 t 250 kg what is the remaining weight?
A truck contains 36 t 370 kg and unloads 13 t 250 kg what is the remaining weight?
What is the sum of 3 km 6 hm and 5 km 7 hm, expressed in kilometers and hectometers?
What is the sum of 3 km 6 hm and 5 km 7 hm, expressed in kilometers and hectometers?
If you have 9 km 2 hm and you add 4 km 9 hm, what is the total distance in kilometers and hectometers?
If you have 9 km 2 hm and you add 4 km 9 hm, what is the total distance in kilometers and hectometers?
What is the result of adding 12 km 5 hm to 8 km 8 hm?
What is the result of adding 12 km 5 hm to 8 km 8 hm?
You have two routes: one is 6 km 4 hm and the other is 7 km 8 hm. What is the total distance if you travel both routes?
You have two routes: one is 6 km 4 hm and the other is 7 km 8 hm. What is the total distance if you travel both routes?
A race consists of two segments. The first is 10 km 3 hm, and the second is 5 km 9 hm. What is the total length of the race?
A race consists of two segments. The first is 10 km 3 hm, and the second is 5 km 9 hm. What is the total length of the race?
What do you get when you combine 5 km 6 hm 2 dam and 8 km 7 hm 9 dam?
What do you get when you combine 5 km 6 hm 2 dam and 8 km 7 hm 9 dam?
If you add 2 km 9 hm 5 dam with 4 km 3 hm 7 dam, what is the resulting measurement?
If you add 2 km 9 hm 5 dam with 4 km 3 hm 7 dam, what is the resulting measurement?
What is the sum of 8 km 3 hm 6 dam and 5 km 8 hm 5 dam?
What is the sum of 8 km 3 hm 6 dam and 5 km 8 hm 5 dam?
What value do you get after summing 9 km 1 hm 4 dam and 3 km 9 hm 8 dam?
What value do you get after summing 9 km 1 hm 4 dam and 3 km 9 hm 8 dam?
Determine the total distance when 11 km 2 hm 7 dam is added to 2 km 9 hm 4 dam.
Determine the total distance when 11 km 2 hm 7 dam is added to 2 km 9 hm 4 dam.
What is the result of adding 2500 meters to 3.5 kilometers, expressed in kilometers?
What is the result of adding 2500 meters to 3.5 kilometers, expressed in kilometers?
If a path is constructed using 3 sections measuring 20 decameters, 0.25 kilometers, and 5000 centimeters, what is the total length of the path in meters?
If a path is constructed using 3 sections measuring 20 decameters, 0.25 kilometers, and 5000 centimeters, what is the total length of the path in meters?
A relay race is designed using segments of 1.5 km, 5 hm, and 25 dam. What is the total distance of relay race in kilometers?
A relay race is designed using segments of 1.5 km, 5 hm, and 25 dam. What is the total distance of relay race in kilometers?
An athlete runs 4 laps of a track. Each lap consists of 200 meters, plus a final stretch of 0.1 kilometers long. How far does the athlete run in total, expressed in kilometers?
An athlete runs 4 laps of a track. Each lap consists of 200 meters, plus a final stretch of 0.1 kilometers long. How far does the athlete run in total, expressed in kilometers?
How many decimeters (dm) are equivalent to 7500 millimeters (mm)?
How many decimeters (dm) are equivalent to 7500 millimeters (mm)?
If you have a length of fabric that measures 3.5 meters, how many pieces can you cut from it if each piece needs to be 70 centimeters long?
If you have a length of fabric that measures 3.5 meters, how many pieces can you cut from it if each piece needs to be 70 centimeters long?
A road is measured in two segments: The first segment is 7 kilometers long, and the second segment is 4500 meters long. What is the total length of the road in kilometers?
A road is measured in two segments: The first segment is 7 kilometers long, and the second segment is 4500 meters long. What is the total length of the road in kilometers?
What is the result of subtracting 45 l 160 ml from 80 l 370 ml?
What is the result of subtracting 45 l 160 ml from 80 l 370 ml?
If you subtract 10 l 370 ml from 15 l 350 ml, what is the resulting volume?
If you subtract 10 l 370 ml from 15 l 350 ml, what is the resulting volume?
What would the volume be in litres and milliliters if you subtract 300 l 250 ml from 500 l 50 ml?
What would the volume be in litres and milliliters if you subtract 300 l 250 ml from 500 l 50 ml?
A container holds 45 l 513 ml of liquid. After removing 16 l 701 ml, how much liquid remains in the container?
A container holds 45 l 513 ml of liquid. After removing 16 l 701 ml, how much liquid remains in the container?
What is the resultant volume when 37 l 541 ml is subtracted from 72 l 490 ml?
What is the resultant volume when 37 l 541 ml is subtracted from 72 l 490 ml?
What is the sum of 3 km 5 hm and 6 km 7 hm?
What is the sum of 3 km 5 hm and 6 km 7 hm?
If you have 9 km 2 hm and you subtract 4 km 6 hm, what is the result?
If you have 9 km 2 hm and you subtract 4 km 6 hm, what is the result?
Calculate: 5 km 3 hm + 2 km 9 hm - 1 km 5 hm
Calculate: 5 km 3 hm + 2 km 9 hm - 1 km 5 hm
What is the total length if you combine 2 km 5 hm, 3 km 8 hm, and 1 km 7 hm?
What is the total length if you combine 2 km 5 hm, 3 km 8 hm, and 1 km 7 hm?
A road measures 15 km. If 8 km 6 hm is paved, how much of the road remains unpaved?
A road measures 15 km. If 8 km 6 hm is paved, how much of the road remains unpaved?
If a race covers 25 km, and a runner has completed 18 km 7 hm, how much further does the runner need to go?
If a race covers 25 km, and a runner has completed 18 km 7 hm, how much further does the runner need to go?
What is the result of subtracting 3 km 8 hm from the sum of 5 km 2 hm and 2 km 9 hm?
What is the result of subtracting 3 km 8 hm from the sum of 5 km 2 hm and 2 km 9 hm?
A hiking trail is 10 km long. If hikers walk 2 km 4 hm on the first day and 3 km 8 hm on the second day, how much of the trail is left to hike?
A hiking trail is 10 km long. If hikers walk 2 km 4 hm on the first day and 3 km 8 hm on the second day, how much of the trail is left to hike?
A farmer owns two adjacent fields. One is 3 km 7 hm wide, and the other is 2 km 5 hm wide. What is the total width of the two fields combined?
A farmer owns two adjacent fields. One is 3 km 7 hm wide, and the other is 2 km 5 hm wide. What is the total width of the two fields combined?
How many kilograms are there in 3500 grams?
How many kilograms are there in 3500 grams?
How many milligrams are there in 6 grams?
How many milligrams are there in 6 grams?
How many milligrams are there in $1\frac{1}{2}$ grams?
How many milligrams are there in $1\frac{1}{2}$ grams?
What is the result of adding 500,000 mg to 200,000 mg and expressing the result in grams?
What is the result of adding 500,000 mg to 200,000 mg and expressing the result in grams?
Convert 6 tons into kilograms, knowing that 1 ton is approximately 1000 kilograms.
Convert 6 tons into kilograms, knowing that 1 ton is approximately 1000 kilograms.
If one bag of rice weighs 4 kg and another weighs 225 g, and you combine them, what is the total weight in grams?
If one bag of rice weighs 4 kg and another weighs 225 g, and you combine them, what is the total weight in grams?
A baker uses 4250 mg of vanilla extract in one cake. How many grams of vanilla extract does he use?
A baker uses 4250 mg of vanilla extract in one cake. How many grams of vanilla extract does he use?
You have 7500 grams of sugar. How many kilograms of sugar do you have?
You have 7500 grams of sugar. How many kilograms of sugar do you have?
What is the result of adding 6.750 kg and 5.250 kg?
What is the result of adding 6.750 kg and 5.250 kg?
If you add 6,523 g and 9,874 g, what is the total weight in grams?
If you add 6,523 g and 9,874 g, what is the total weight in grams?
What is the combined weight when you add 6.345 t and 6.820 t?
What is the combined weight when you add 6.345 t and 6.820 t?
Calculate the sum of 4.75 kg and 8.25 kg.
Calculate the sum of 4.75 kg and 8.25 kg.
What is the sum of 2,175 g and 3,945 g?
What is the sum of 2,175 g and 3,945 g?
What is the result of adding 19.375 hg and 14.765 hg?
What is the result of adding 19.375 hg and 14.765 hg?
Adding 4.500 t and 7.660 t results in what total weight?
Adding 4.500 t and 7.660 t results in what total weight?
What is the sum of 3.800 kg and 3.434 kg?
What is the sum of 3.800 kg and 3.434 kg?
Determine the total weight when 3.460 kg is added to 1.630 kg.
Determine the total weight when 3.460 kg is added to 1.630 kg.
Calculate the sum of 6,200 mg and 3,450 mg.
Calculate the sum of 6,200 mg and 3,450 mg.
If 1 ton is approximately 1000 kilograms, how many kilograms are there in $4\frac{1}{2}$ tons?
If 1 ton is approximately 1000 kilograms, how many kilograms are there in $4\frac{1}{2}$ tons?
If 1 gram is equal to 1000 milligrams, how many grams are in 4,250 milligrams?
If 1 gram is equal to 1000 milligrams, how many grams are in 4,250 milligrams?
How many kilograms are there in 3,500 grams if 1 kilogram is equal to 1000 grams?
How many kilograms are there in 3,500 grams if 1 kilogram is equal to 1000 grams?
If there are 1000 milligrams in 1 gram, how many milligrams are there in $1\frac{1}{2}$ grams?
If there are 1000 milligrams in 1 gram, how many milligrams are there in $1\frac{1}{2}$ grams?
What is the total mass, in grams and milligrams, when you add 2 grams and 345 milligrams to 5 grams and 123 milligrams?
What is the total mass, in grams and milligrams, when you add 2 grams and 345 milligrams to 5 grams and 123 milligrams?
What is the equivalent of 7,500 kg in tons?
What is the equivalent of 7,500 kg in tons?
Convert 3.7 tons into kilograms.
Convert 3.7 tons into kilograms.
If a table showed the relationship between metric units of weight instead of length, which unit would likely replace 'millimeter' as the smallest unit?
If a table showed the relationship between metric units of weight instead of length, which unit would likely replace 'millimeter' as the smallest unit?
How many kilograms are equivalent to 9,000,000 milligrams?
How many kilograms are equivalent to 9,000,000 milligrams?
What is 900 grams expressed in kilograms?
What is 900 grams expressed in kilograms?
A scientist measures a plant's growth each week. Which unit of length would be most appropriate for recording the plant's height?
A scientist measures a plant's growth each week. Which unit of length would be most appropriate for recording the plant's height?
If you need to convert 5 meters into millimeters, what operation should you perform and what is the result?
If you need to convert 5 meters into millimeters, what operation should you perform and what is the result?
A truck is carrying 2.5 tons of goods. What is the weight of the goods in kilograms?
A truck is carrying 2.5 tons of goods. What is the weight of the goods in kilograms?
How does converting large metric units to smaller units differ from converting small metric units to larger units?
How does converting large metric units to smaller units differ from converting small metric units to larger units?
A bag contains 3,500,000 milligrams of sugar. How much sugar is this in kilograms?
A bag contains 3,500,000 milligrams of sugar. How much sugar is this in kilograms?
If a road sign displays a distance of 2 kilometers, what is this distance in decimeters?
If a road sign displays a distance of 2 kilometers, what is this distance in decimeters?
Which conversion factor is needed to convert hectometers (hm) to centimeters (cm)?
Which conversion factor is needed to convert hectometers (hm) to centimeters (cm)?
How many tons are equivalent to 1500 kilograms?
How many tons are equivalent to 1500 kilograms?
A park is 3 decameters long. A gardener wants to plant a tree every 200 centimeters along its length. How many trees can the gardener plant?
A park is 3 decameters long. A gardener wants to plant a tree every 200 centimeters along its length. How many trees can the gardener plant?
What is 250,000 milligrams expressed in kilograms?
What is 250,000 milligrams expressed in kilograms?
A container holds 0.008 tons of liquid. What is the volume of liquid in kilograms?
A container holds 0.008 tons of liquid. What is the volume of liquid in kilograms?
What conversion is necessary when the sum of hectometers exceeds 9 in addition problems involving kilometers and hectometers?
What conversion is necessary when the sum of hectometers exceeds 9 in addition problems involving kilometers and hectometers?
In the addition of metric measurements, if millimeters are added and their sum exceeds 9, what should be done?
In the addition of metric measurements, if millimeters are added and their sum exceeds 9, what should be done?
When adding metric units, such as kilometers, hectometers, and decameters, how does carrying over work when one unit exceeds its maximum value (e.g., 10 hectometers)?
When adding metric units, such as kilometers, hectometers, and decameters, how does carrying over work when one unit exceeds its maximum value (e.g., 10 hectometers)?
What is the sum of 5 cm 8 mm and 2 cm 6 mm?
What is the sum of 5 cm 8 mm and 2 cm 6 mm?
If you have 5 km 3 hm and you add 3 km 8 hm, what is the total?
If you have 5 km 3 hm and you add 3 km 8 hm, what is the total?
In the subtraction example provided, why is it necessary to take 1 m from the 160 m?
In the subtraction example provided, why is it necessary to take 1 m from the 160 m?
After taking 1 km from the 10 km and converting it to meters, what calculation is performed to get the new meter value before subtraction?
After taking 1 km from the 10 km and converting it to meters, what calculation is performed to get the new meter value before subtraction?
Based on the subtraction process described, what is the correct order of steps?
Based on the subtraction process described, what is the correct order of steps?
In the example, what conversion factor is used when borrowing 1 km for subtraction?
In the example, what conversion factor is used when borrowing 1 km for subtraction?
What is the significance of checking if there are sufficient centimetres or metres before subtracting in the given method?
What is the significance of checking if there are sufficient centimetres or metres before subtracting in the given method?
Solve: 26 km 580 m - 12 km 870 m
Solve: 26 km 580 m - 12 km 870 m
Solve: 27 km 240 m 64 cm - 14 km 860 m 95 cm
Solve: 27 km 240 m 64 cm - 14 km 860 m 95 cm
Solve: 12 m 30 cm - 4 m 35 cm
Solve: 12 m 30 cm - 4 m 35 cm
If you have 7 km 200 m 45 cm and you subtract 3 km 500 m 50 cm, which unit(s) will require 'borrowing'?
If you have 7 km 200 m 45 cm and you subtract 3 km 500 m 50 cm, which unit(s) will require 'borrowing'?
In subtracting measurements, if the value in the 'cm' column of the minuend (the number you're subtracting from) is smaller than the value in the 'cm' column of the subtrahend (the number you're subtracting), what should you do?
In subtracting measurements, if the value in the 'cm' column of the minuend (the number you're subtracting from) is smaller than the value in the 'cm' column of the subtrahend (the number you're subtracting), what should you do?
100 centimeters is equal to 1 decimeter.
100 centimeters is equal to 1 decimeter.
Metric units of mass include tons, kilograms, and hectares.
Metric units of mass include tons, kilograms, and hectares.
Kilograms (kg) are a metric unit of mass.
Kilograms (kg) are a metric unit of mass.
1000 meters is equal to 1 kilometer.
1000 meters is equal to 1 kilometer.
Hectograms (hg) are smaller than decagrams (dag).
Hectograms (hg) are smaller than decagrams (dag).
Metric units of length can be subtracted only if they have the same unit.
Metric units of length can be subtracted only if they have the same unit.
Millimeters (mm) are larger than centimeters (cm).
Millimeters (mm) are larger than centimeters (cm).
Centigrams (cg) are a metric unit of mass.
Centigrams (cg) are a metric unit of mass.
Different metric units of area can always be subtracted directly without any conversion.
Different metric units of area can always be subtracted directly without any conversion.
When subtracting $4$ m $45$ cm $-$ $2$ m $20$ cm, the first step is to subtract the metres.
When subtracting $4$ m $45$ cm $-$ $2$ m $20$ cm, the first step is to subtract the metres.
A decagram is ten grams.
A decagram is ten grams.
When subtracting metric lengths, you always subtract the smaller unit (e.g., cm) before the larger unit (e.g., m).
When subtracting metric lengths, you always subtract the smaller unit (e.g., cm) before the larger unit (e.g., m).
The result of $4$ m $45$ cm $-$ $2$ m $20$ cm is $2$ m $25$ cm.
The result of $4$ m $45$ cm $-$ $2$ m $20$ cm is $2$ m $25$ cm.
When subtracting $10$ km $160$ m $55$ cm $-$ $4$ km $580$ m $76$ cm, no borrowing is required.
When subtracting $10$ km $160$ m $55$ cm $-$ $4$ km $580$ m $76$ cm, no borrowing is required.
1 kg is equal to 1000 g
1 kg is equal to 1000 g
1 tonne (t) is equal to 100 kg
1 tonne (t) is equal to 100 kg
It is impossible to subtract $76$ cm from $55$ cm without converting to a smaller unit.
It is impossible to subtract $76$ cm from $55$ cm without converting to a smaller unit.
A milligram (mg) is a smaller unit of mass than a gram (g).
A milligram (mg) is a smaller unit of mass than a gram (g).
1 dag is equal to 10 grams.
1 dag is equal to 10 grams.
There are 1000 milligrams (mg) in a gram (g).
There are 1000 milligrams (mg) in a gram (g).
A centigram (cg) is larger than a gram (g).
A centigram (cg) is larger than a gram (g).
A decigram (dg) is equal to 10 grams.
A decigram (dg) is equal to 10 grams.
1000 kilograms equals a metric ton.
1000 kilograms equals a metric ton.
There are 100 cg in a kg.
There are 100 cg in a kg.
1 litre is equal to 100 millilitres.
1 litre is equal to 100 millilitres.
There are 9,000 millilitres in 9 litres.
There are 9,000 millilitres in 9 litres.
To convert litres to millilitres, you divide by 1000.
To convert litres to millilitres, you divide by 1000.
There are more millilitres than litres in the same quantity.
There are more millilitres than litres in the same quantity.
$6\frac{1}{2}$ litres is equal to 6,500 millilitres.
$6\frac{1}{2}$ litres is equal to 6,500 millilitres.
Half a litre is equal to 200 ml.
Half a litre is equal to 200 ml.
The abbreviation for millilitres is 'lt'.
The abbreviation for millilitres is 'lt'.
1,500 ml is the same as 1.5 litres.
1,500 ml is the same as 1.5 litres.
There are 100 ml in a litre.
There are 100 ml in a litre.
When subtracting volumes, you always subtract milliliters before liters.
When subtracting volumes, you always subtract milliliters before liters.
The result of 80 l 370 ml – 45 l 160 ml is 35 l 530 ml.
The result of 80 l 370 ml – 45 l 160 ml is 35 l 530 ml.
The result of 15 l 350 ml – 10 l 370 ml is 4 l 980 ml
The result of 15 l 350 ml – 10 l 370 ml is 4 l 980 ml
When subtracting, you should always start with the largest unit first.
When subtracting, you should always start with the largest unit first.
The value of $500 l 50 ml - 300 l 250 ml$ is equal to $200 l 200 ml$.
The value of $500 l 50 ml - 300 l 250 ml$ is equal to $200 l 200 ml$.
The smallest metric unit of length is the megametre.
The smallest metric unit of length is the megametre.
There are seven common metric units of length.
There are seven common metric units of length.
The basic metric unit of volume is the milliliter.
The basic metric unit of volume is the milliliter.
1 decimetre is equal to 10 centimetres.
1 decimetre is equal to 10 centimetres.
To convert from metres to kilometres, you should multiply.
To convert from metres to kilometres, you should multiply.
Converting liters to milliliters involves multiplication.
Converting liters to milliliters involves multiplication.
1 decametre is equal to 10 metres.
1 decametre is equal to 10 metres.
Volume can be measured using metric units.
Volume can be measured using metric units.
Converting large metric units into small metric units involves division.
Converting large metric units into small metric units involves division.
Converting milliliters to liters involves multiplication.
Converting milliliters to liters involves multiplication.
3250 meters is equal to $3\frac{1}{4}$ kilometers.
3250 meters is equal to $3\frac{1}{4}$ kilometers.
Converting kilometers to meters involves multiplying by 100.
Converting kilometers to meters involves multiplying by 100.
There are 10 decimeters in a meter.
There are 10 decimeters in a meter.
12000 decimeters is equivalent to 12 kilometers.
12000 decimeters is equivalent to 12 kilometers.
Converting from meters to kilometers requires multiplication.
Converting from meters to kilometers requires multiplication.
A decameter (dam) is equal to 10 meters.
A decameter (dam) is equal to 10 meters.
9000 hectometers is equal to 90 kilometers.
9000 hectometers is equal to 90 kilometers.
To convert from centimeters to meters, you multiply by 100.
To convert from centimeters to meters, you multiply by 100.
1 kilogram is equal to 100 grams.
1 kilogram is equal to 100 grams.
When subtracting measurements, you should always start with the smallest unit.
When subtracting measurements, you should always start with the smallest unit.
1 ton is equal to 100 kilograms.
1 ton is equal to 100 kilograms.
If you don't have enough of a unit to subtract, you can borrow from the next largest unit.
If you don't have enough of a unit to subtract, you can borrow from the next largest unit.
When you borrow 1 kilogram, you are really borrowing 100 grams.
When you borrow 1 kilogram, you are really borrowing 100 grams.
The abbreviation for kilograms is gr.
The abbreviation for kilograms is gr.
Subtraction of measurement is similar to normal subtraction.
Subtraction of measurement is similar to normal subtraction.
700 grams plus 300 grams is equal to 2 kilogram.
700 grams plus 300 grams is equal to 2 kilogram.
The abbreviation for ton is tn.
The abbreviation for ton is tn.
When subtracting, if the top number is smaller than bottom, borrowing is not needed.
When subtracting, if the top number is smaller than bottom, borrowing is not needed.
When adding masses, you should add grams to kilograms.
When adding masses, you should add grams to kilograms.
When adding $4 \text{ g } 225 \text{ mg}$ and $4 \text{ g } 370 \text{ mg}$, the total is $8 \text{ g } 595 \text{ mg}$.
When adding $4 \text{ g } 225 \text{ mg}$ and $4 \text{ g } 370 \text{ mg}$, the total is $8 \text{ g } 595 \text{ mg}$.
When adding $4 \text{ t } 450 \text{ kg}$ and $3 \text{ t } 350 \text{ kg}$, the total is $7 \text{ t } 900 \text{ kg}$.
When adding $4 \text{ t } 450 \text{ kg}$ and $3 \text{ t } 350 \text{ kg}$, the total is $7 \text{ t } 900 \text{ kg}$.
When adding $10 \text{ t } 470 \text{ kg}$ and $17 \text{ t } 475 \text{ kg}$, the total is $27 \text{ t } 945 \text{ kg}$.
When adding $10 \text{ t } 470 \text{ kg}$ and $17 \text{ t } 475 \text{ kg}$, the total is $27 \text{ t } 945 \text{ kg}$.
To find the sum of two measurements, you subtract them.
To find the sum of two measurements, you subtract them.
The sum of $1 \text{ g } 100 \text{ mg}$ and $1 \text{ g } 200 \text{ mg}$ is $2 \text{ g } 300 \text{ mg}$.
The sum of $1 \text{ g } 100 \text{ mg}$ and $1 \text{ g } 200 \text{ mg}$ is $2 \text{ g } 300 \text{ mg}$.
Adding $5 \text{ t } 0 \text{ kg}$ and $2 \text{ t } 500 \text{ kg}$ results in $8 \text{ t } 500 \text{ kg}$.
Adding $5 \text{ t } 0 \text{ kg}$ and $2 \text{ t } 500 \text{ kg}$ results in $8 \text{ t } 500 \text{ kg}$.
When reporting a measurement you must always include the units.
When reporting a measurement you must always include the units.
To convert 12 litres to millilitres, you should multiply 12 by 100.
To convert 12 litres to millilitres, you should multiply 12 by 100.
There are 7,500 ml in 7.5 litres.
There are 7,500 ml in 7.5 litres.
Converting 6 tons to kilograms involves multiplying 6 by 1,000, resulting in 6,000 kg.
Converting 6 tons to kilograms involves multiplying 6 by 1,000, resulting in 6,000 kg.
If 1 litre equals 1000 ml, then $\frac{1}{4}$ of a litre is equal to 200 ml.
If 1 litre equals 1000 ml, then $\frac{1}{4}$ of a litre is equal to 200 ml.
8,000 millilitres is the same as 8 litres.
8,000 millilitres is the same as 8 litres.
To convert 15 tons into kilograms, you should multiply 15 by 2,000.
To convert 15 tons into kilograms, you should multiply 15 by 2,000.
4 and a half tons equals 4,500 kilograms.
4 and a half tons equals 4,500 kilograms.
To find how many millilitres are in $2\frac{1}{2}$ litres, you should only multiply 2 by 1000.
To find how many millilitres are in $2\frac{1}{2}$ litres, you should only multiply 2 by 1000.
To convert 4250 milligrams to grams, you divide by 100.
To convert 4250 milligrams to grams, you divide by 100.
Converting from hectometers to meters involves division.
Converting from hectometers to meters involves division.
500,000 milligrams is equal to 500 grams.
500,000 milligrams is equal to 500 grams.
One kilometer is equivalent to one million millimeters.
One kilometer is equivalent to one million millimeters.
200,000 milligrams is equivalent to 2 kilograms.
200,000 milligrams is equivalent to 2 kilograms.
180 grams is equal to 0.18 kilograms.
180 grams is equal to 0.18 kilograms.
Converting 500 cm to meters involves dividing 500 by 10.
Converting 500 cm to meters involves dividing 500 by 10.
3,500 grams equals 35 kilograms.
3,500 grams equals 35 kilograms.
A decameter is ten times larger than a meter.
A decameter is ten times larger than a meter.
7,500 grams is equivalent to 7.5 kilograms.
7,500 grams is equivalent to 7.5 kilograms.
If a table is 2000 millimeters long, it is also exactly 2 meters long.
If a table is 2000 millimeters long, it is also exactly 2 meters long.
1 and a half grams is equal to 1,500 milligrams.
1 and a half grams is equal to 1,500 milligrams.
There are exactly 100 decimeters in one hectometer.
There are exactly 100 decimeters in one hectometer.
To convert 3 kilometers to decameters, you would multiply 3 by 100.
To convert 3 kilometers to decameters, you would multiply 3 by 100.
When subtracting metric units of mass, one should begin with the largest unit and then proceed to the smallest.
When subtracting metric units of mass, one should begin with the largest unit and then proceed to the smallest.
When subtracting $7 \text{ kg } 420 \text{ g}$ from $12 \text{ kg } 740 \text{ g}$, the result is $5 \text{ kg } 320 \text{ g}$.
When subtracting $7 \text{ kg } 420 \text{ g}$ from $12 \text{ kg } 740 \text{ g}$, the result is $5 \text{ kg } 320 \text{ g}$.
In metric subtraction, if a smaller unit's value is insufficient for subtraction, you must convert from the next larger unit.
In metric subtraction, if a smaller unit's value is insufficient for subtraction, you must convert from the next larger unit.
Subtracting $2 \text{ t } 300 \text{ kg } 750 \text{ g}$ from $6 \text{ t } 200 \text{ kg } 550 \text{ g}$ requires converting kilograms to grams.
Subtracting $2 \text{ t } 300 \text{ kg } 750 \text{ g}$ from $6 \text{ t } 200 \text{ kg } 550 \text{ g}$ requires converting kilograms to grams.
When subtracting masses, converting tons to grams is necessary before tons to kilograms.
When subtracting masses, converting tons to grams is necessary before tons to kilograms.
When subtracting $500 \text{ g}$ from $1 \text{ kg}$, the correct answer is $500 \text{ g}$
When subtracting $500 \text{ g}$ from $1 \text{ kg}$, the correct answer is $500 \text{ g}$
Subtracting metric units of mass is different from subtracting decimal numbers because metric units require conversions based on fixed ratios.
Subtracting metric units of mass is different from subtracting decimal numbers because metric units require conversions based on fixed ratios.
If a problem involves subtracting $250 \text{ g}$ from $1 \text{ kg } 100 \text{ g}$, converting kilograms to grams is an optional step.
If a problem involves subtracting $250 \text{ g}$ from $1 \text{ kg } 100 \text{ g}$, converting kilograms to grams is an optional step.
When subtracting $750 \text{ g}$ from $1 \text{ kg}$, the result is $350 \text{ g}$
When subtracting $750 \text{ g}$ from $1 \text{ kg}$, the result is $350 \text{ g}$
When subtracting lengths, it is always necessary to convert to the smallest unit present before performing the subtraction.
When subtracting lengths, it is always necessary to convert to the smallest unit present before performing the subtraction.
Borrowing $1 \text{ kg}$ during subtraction is the same as adding $100 \text{ g}$ to the next column.
Borrowing $1 \text{ kg}$ during subtraction is the same as adding $100 \text{ g}$ to the next column.
To convert from kilometers to meters, you should multiply by 100, and to convert from meters to kilometers, you divide by 1,000.
To convert from kilometers to meters, you should multiply by 100, and to convert from meters to kilometers, you divide by 1,000.
If a problem involves subtracting 5 km 700 m from 9 km 400 m, you must rename 9 km 400 m as 8 km 1400 m before subtracting.
If a problem involves subtracting 5 km 700 m from 9 km 400 m, you must rename 9 km 400 m as 8 km 1400 m before subtracting.
75 dm 2 mm can be correctly expressed as 752 mm.
75 dm 2 mm can be correctly expressed as 752 mm.
When subtracting 10 km 3 dam 5 cm from 17 km 6 dam 6 cm, no conversion or renaming of units is required because each digit in the minuend is larger than the corresponding digit in the subtrahend.
When subtracting 10 km 3 dam 5 cm from 17 km 6 dam 6 cm, no conversion or renaming of units is required because each digit in the minuend is larger than the corresponding digit in the subtrahend.
When dealing with metric units of mass, a hectogram (hg) is equivalent to 100 grams (g), and a decagram (dag) is equivalent to 10 grams (g). Therefore, 5 hg is always more in weight than 60 dag.
When dealing with metric units of mass, a hectogram (hg) is equivalent to 100 grams (g), and a decagram (dag) is equivalent to 10 grams (g). Therefore, 5 hg is always more in weight than 60 dag.
To convert kilometers and meters into meters, you add the number of kilometers to the number of meters.
To convert kilometers and meters into meters, you add the number of kilometers to the number of meters.
The units 'tons', 'kilograms', and 'grams' can be used to measure the volume of an object.
The units 'tons', 'kilograms', and 'grams' can be used to measure the volume of an object.
The correct equivalent of 9 km 400 m, when expressed entirely in meters, is 940 m.
The correct equivalent of 9 km 400 m, when expressed entirely in meters, is 940 m.
Which of the following represents 'Two thousand two hundred and fifty shillings and fifty cents' in short form?
Which of the following represents 'Two thousand two hundred and fifty shillings and fifty cents' in short form?
If you have 'sh 55000.85', which of the following expresses the value of money in words?
If you have 'sh 55000.85', which of the following expresses the value of money in words?
How many 10-cent coins are needed to make 5 shillings?
How many 10-cent coins are needed to make 5 shillings?
What is the total value in shillings of 30 coins, each worth 10 cents?
What is the total value in shillings of 30 coins, each worth 10 cents?
Rozi earns a monthly salary of 315,000 shillings and 80 cents. How is this amount correctly written in short form?
Rozi earns a monthly salary of 315,000 shillings and 80 cents. How is this amount correctly written in short form?
If you have 999,800 shillings and 90 cents, which of the following is the correct short form?
If you have 999,800 shillings and 90 cents, which of the following is the correct short form?
If you have 50 shillings and 60 cents expressed in short form, how would you read this amount in words?
If you have 50 shillings and 60 cents expressed in short form, how would you read this amount in words?
Joseph initially had sh 350,000 and spent sh 127,500. If he decides to split the remaining money equally with a friend and deposit his share into a new bank account, how much money does he deposit?
Joseph initially had sh 350,000 and spent sh 127,500. If he decides to split the remaining money equally with a friend and deposit his share into a new bank account, how much money does he deposit?
Bahati bought 3 bed sheets, 2 shirts, 4 plates, and 5 bowls. If she paid with three 10,000 shilling notes, how much change did she receive?
Bahati bought 3 bed sheets, 2 shirts, 4 plates, and 5 bowls. If she paid with three 10,000 shilling notes, how much change did she receive?
Kalista bought 3 pairs of shoes, 3 pairs of khanga, 2 mobile phone batteries, and 4 wrist watches. If she decides to return one pair of shoes and one wrist watch, how much money would she get back?
Kalista bought 3 pairs of shoes, 3 pairs of khanga, 2 mobile phone batteries, and 4 wrist watches. If she decides to return one pair of shoes and one wrist watch, how much money would she get back?
A fruit vendor sold 285 mangoes for sh 119,913.75. If the vendor decides to sell 150 mangoes the next day while increasing each mango's price by sh 15.00, what would be the total revenue from the mango sale that day?
A fruit vendor sold 285 mangoes for sh 119,913.75. If the vendor decides to sell 150 mangoes the next day while increasing each mango's price by sh 15.00, what would be the total revenue from the mango sale that day?
A group of 72 friends divided sh 174,499.20 equally. If each friend then spent half of their share and combined the remaining money, how much money would they have in total?
A group of 72 friends divided sh 174,499.20 equally. If each friend then spent half of their share and combined the remaining money, how much money would they have in total?
If you divide 20 shillings and 80 cents by 4, how many shillings and cents do you get?
If you divide 20 shillings and 80 cents by 4, how many shillings and cents do you get?
A group of friends equally share sh 30 and 60 cents. If each friend receives sh 10 and 20 cents, how many friends are in the group?
A group of friends equally share sh 30 and 60 cents. If each friend receives sh 10 and 20 cents, how many friends are in the group?
If sh 45 and 90 cents is divided equally among 9 people, how much money does each person receive?
If sh 45 and 90 cents is divided equally among 9 people, how much money does each person receive?
If you divide sh 100 and 50 cents by 5, and then subtract sh 8, how much money do you have left?
If you divide sh 100 and 50 cents by 5, and then subtract sh 8, how much money do you have left?
What is the result of dividing sh 75 and 50 cents by 5, and then multiplying the result by 2?
What is the result of dividing sh 75 and 50 cents by 5, and then multiplying the result by 2?
If sh 120 and 60 cents is divided by a certain number and the result is sh 40 and 20 cents, what is that number?
If sh 120 and 60 cents is divided by a certain number and the result is sh 40 and 20 cents, what is that number?
If you have sh 50 and you spend sh 20 and 50 cents, then divide the remainder between 3 people, how much does each person get?
If you have sh 50 and you spend sh 20 and 50 cents, then divide the remainder between 3 people, how much does each person get?
If sh 90 and 30 cents is divided into portions of sh 30 and 10 cents each, how many portions are there?
If sh 90 and 30 cents is divided into portions of sh 30 and 10 cents each, how many portions are there?
What would be the result if sh 21 and 30 cents was divided by 3 and then doubled?
What would be the result if sh 21 and 30 cents was divided by 3 and then doubled?
If a total of sh 60 and 90 cents are shared equally among a group of 6 people, how much does each person receive?
If a total of sh 60 and 90 cents are shared equally among a group of 6 people, how much does each person receive?
If you have sh 4596 and 65 cts and you add sh 3987 and 75 cts, how many shillings do you have before carrying over?
If you have sh 4596 and 65 cts and you add sh 3987 and 75 cts, how many shillings do you have before carrying over?
When adding sh 105,001.80 and sh 794,999.45, what is the total amount in shillings and cents?
When adding sh 105,001.80 and sh 794,999.45, what is the total amount in shillings and cents?
What is the sum of sh 432,456.10 and sh 463,367.65?
What is the sum of sh 432,456.10 and sh 463,367.65?
When adding two amounts of money, if the total cents exceed 100, what is the correct procedure?
When adding two amounts of money, if the total cents exceed 100, what is the correct procedure?
What is the result of adding sh 625,445.50 and sh 357,223.85?
What is the result of adding sh 625,445.50 and sh 357,223.85?
In the context of adding money amounts, why is it important to convert cents to shillings when the cents value exceeds 99?
In the context of adding money amounts, why is it important to convert cents to shillings when the cents value exceeds 99?
You have sh 863,435.10 and you add sh 28,375.65. How much do you have in total?
You have sh 863,435.10 and you add sh 28,375.65. How much do you have in total?
If you are adding sh 4580 and 75 cts to sh 2320 and 50 cts, what is the total amount in shillings and cents?
If you are adding sh 4580 and 75 cts to sh 2320 and 50 cts, what is the total amount in shillings and cents?
If someone adds shillings and gets sh 8584 and 100 cents, what is the correct way to represent that?
If someone adds shillings and gets sh 8584 and 100 cents, what is the correct way to represent that?
A shopkeeper adds the following amounts: sh 1250.50, sh 375.75, and sh 500.25. What is the total sum?
A shopkeeper adds the following amounts: sh 1250.50, sh 375.75, and sh 500.25. What is the total sum?
When adding two amounts in shillings and cents, what should you do if the total cents exceed 99?
When adding two amounts in shillings and cents, what should you do if the total cents exceed 99?
You have sh 5678 and 90 cts and need to add sh 2345 and 20 cts. After adding, you decide to round the total amount to the nearest shilling. What is the rounded amount?
You have sh 5678 and 90 cts and need to add sh 2345 and 20 cts. After adding, you decide to round the total amount to the nearest shilling. What is the rounded amount?
You are adding sh 123,456.78 and sh 765,432.22. What is the total number of cents before any conversion to shillings?
You are adding sh 123,456.78 and sh 765,432.22. What is the total number of cents before any conversion to shillings?
What is the sum of sh 645,489.15 and sh 351,432.45?
What is the sum of sh 645,489.15 and sh 351,432.45?
Consider the task of summing two distinct monetary values expressed in shillings and cents. What is the most important initial step to ensure accuracy?
Consider the task of summing two distinct monetary values expressed in shillings and cents. What is the most important initial step to ensure accuracy?
Which of the following is the correct way to add sh 500,000.50 and sh 250,000.50
Which of the following is the correct way to add sh 500,000.50 and sh 250,000.50
Imagine you're adding several amounts of money, and you notice that the sum of the 'cents' column is significantly over 100 (e.g., 350 cents). What's the most efficient way to handle this?
Imagine you're adding several amounts of money, and you notice that the sum of the 'cents' column is significantly over 100 (e.g., 350 cents). What's the most efficient way to handle this?
When adding amounts in shillings and cents, what does adding '1' to the shillings column typically represent, in the context of carrying over?
When adding amounts in shillings and cents, what does adding '1' to the shillings column typically represent, in the context of carrying over?
If you are adding multiple purchases at a store and the subtotal is sh 7549.85, and you then add sh 450.50 for tax, how would you accurately calculate the final total?
If you are adding multiple purchases at a store and the subtotal is sh 7549.85, and you then add sh 450.50 for tax, how would you accurately calculate the final total?
Which of the following represents 'Two hundred shillings and twenty five cents' in short form?
Which of the following represents 'Two hundred shillings and twenty five cents' in short form?
How would you write 'Fifty five thousand shillings and eighty five cents' in short form?
How would you write 'Fifty five thousand shillings and eighty five cents' in short form?
Joseph initially had sh 350,000 and spent sh 127,500. If he decides to invest half of the remaining money and saves the rest, how much money does Joseph save?
Joseph initially had sh 350,000 and spent sh 127,500. If he decides to invest half of the remaining money and saves the rest, how much money does Joseph save?
If you have 'Nine hundred and ninety nine thousand, eight hundred shillings and ninety cents,' what is this amount in short form?
If you have 'Nine hundred and ninety nine thousand, eight hundred shillings and ninety cents,' what is this amount in short form?
Bahati bought 3 bed sheets @ sh 5,000, 2 shirts @ sh 3,000, and some plates @ sh 1,000 each. If she paid a total of sh 25,000, how many plates did she buy?
Bahati bought 3 bed sheets @ sh 5,000, 2 shirts @ sh 3,000, and some plates @ sh 1,000 each. If she paid a total of sh 25,000, how many plates did she buy?
What is the total amount in shillings if you have 30 coins each worth 10 cents?
What is the total amount in shillings if you have 30 coins each worth 10 cents?
Kalista bought 3 pairs of shoes @ sh 13,500 and 3 pairs of khanga @ sh 9,000. If she pays with sh 100,000, how much change will she receive?
Kalista bought 3 pairs of shoes @ sh 13,500 and 3 pairs of khanga @ sh 9,000. If she pays with sh 100,000, how much change will she receive?
A fruit vendor sold 285 mangoes for sh 119,913.75. If the vendor decides to sell each mango for sh 500 in the next sale, how much more money would the vendor make if they sold the same number of mangoes?
A fruit vendor sold 285 mangoes for sh 119,913.75. If the vendor decides to sell each mango for sh 500 in the next sale, how much more money would the vendor make if they sold the same number of mangoes?
Rozi earns a monthly salary of 315,000 shillings and 80 cents. How is this salary expressed in short form?
Rozi earns a monthly salary of 315,000 shillings and 80 cents. How is this salary expressed in short form?
A group of 72 friends divided sh 174,499.20 equally. If each friend then spent sh 1,500, how much money would each friend have remaining?
A group of 72 friends divided sh 174,499.20 equally. If each friend then spent sh 1,500, how much money would each friend have remaining?
You have eighty five cents. What is the short form?
You have eighty five cents. What is the short form?
How is 'Six hundred and forty shillings and five cents' written in short form?
How is 'Six hundred and forty shillings and five cents' written in short form?
Write 'One shilling and fifty cents' in short form.
Write 'One shilling and fifty cents' in short form.
How is 'Fifty shillings and sixty cents' represented in short form?
How is 'Fifty shillings and sixty cents' represented in short form?
If you have 3 shillings, how many 50 cents coins would you need to equal that amount?
If you have 3 shillings, how many 50 cents coins would you need to equal that amount?
A vendor sells an item for sh 250 and 75 cts. If a customer pays with sh 300, how much change should the customer receive?
A vendor sells an item for sh 250 and 75 cts. If a customer pays with sh 300, how much change should the customer receive?
If you have sh 10, how many items can you buy if each item costs 50 cts?
If you have sh 10, how many items can you buy if each item costs 50 cts?
What is the total value, in shillings, of 5 coins each worth 50 cents and 3 coins each worth 1 shilling?
What is the total value, in shillings, of 5 coins each worth 50 cents and 3 coins each worth 1 shilling?
A shopkeeper has 20 notes of sh 50 and 30 coins of 50 cts. What is the total amount of money the shopkeeper has?
A shopkeeper has 20 notes of sh 50 and 30 coins of 50 cts. What is the total amount of money the shopkeeper has?
If an item is priced at sh 75 and 50 cts, and you pay with a sh 100 note, how much change will you receive?
If an item is priced at sh 75 and 50 cts, and you pay with a sh 100 note, how much change will you receive?
How many shillings are equal to 450 cents?
How many shillings are equal to 450 cents?
Juhudi initially had 350 shillings. After receiving 1,000 shillings from his teacher and 1,700 shillings from his mother, which expression represents the total amount of money Juhudi had?
Juhudi initially had 350 shillings. After receiving 1,000 shillings from his teacher and 1,700 shillings from his mother, which expression represents the total amount of money Juhudi had?
If you have 700 cents, which of the following represents this amount in shillings?
If you have 700 cents, which of the following represents this amount in shillings?
If a bus with 32 passengers charges 450 shillings per passenger, which calculation determines the total amount of money collected?
If a bus with 32 passengers charges 450 shillings per passenger, which calculation determines the total amount of money collected?
A student has sh 5 and 50 cts. They spend 200 cts. How much money do they have left?
A student has sh 5 and 50 cts. They spend 200 cts. How much money do they have left?
A shopkeeper receives a 10,000 shillings note for a book costing 6,500 shillings and 10 notebooks costing 250 shillings each. What is the first step to calculate the change the shopkeeper should give?
A shopkeeper receives a 10,000 shillings note for a book costing 6,500 shillings and 10 notebooks costing 250 shillings each. What is the first step to calculate the change the shopkeeper should give?
A head teacher bought a book for 6,500 shillings and 10 notebooks for 250 shillings each. If he paid with a 10,000 shillings note, which expression calculates the change he received?
A head teacher bought a book for 6,500 shillings and 10 notebooks for 250 shillings each. If he paid with a 10,000 shillings note, which expression calculates the change he received?
You are given three amounts of money: 1,390 shillings, 575 shillings, and 6,750 shillings. What is the most efficient method to add these amounts together?
You are given three amounts of money: 1,390 shillings, 575 shillings, and 6,750 shillings. What is the most efficient method to add these amounts together?
If a store sells notebooks for 250 shillings each, and you want to buy a certain number of notebooks, under what circumstances is it best to estimate the product?
If a store sells notebooks for 250 shillings each, and you want to buy a certain number of notebooks, under what circumstances is it best to estimate the product?
How does understanding place value assist in performing addition with Tanzanian currency, which includes shillings?
How does understanding place value assist in performing addition with Tanzanian currency, which includes shillings?
In problem 10, what would be the estimated value, after rounding to the nearest 10 shillings, for the initial amount before subtraction?
In problem 10, what would be the estimated value, after rounding to the nearest 10 shillings, for the initial amount before subtraction?
In problem 15, suppose the result was doubled. What would be the new amount in shillings and cents?
In problem 15, suppose the result was doubled. What would be the new amount in shillings and cents?
Looking at problem 11, if both the initial amount and the subtracted amount were rounded to the nearest shilling, what would be the difference between the actual answer and the estimated answer?
Looking at problem 11, if both the initial amount and the subtracted amount were rounded to the nearest shilling, what would be the difference between the actual answer and the estimated answer?
What is the sum of all the 'cts' values (cents) listed in problems 10, 11, and 12?
What is the sum of all the 'cts' values (cents) listed in problems 10, 11, and 12?
If the subtrahend in problem 17 (212 157.60) was rounded to the nearest thousand shillings before performing the subtraction, what would be the rounded amount?
If the subtrahend in problem 17 (212 157.60) was rounded to the nearest thousand shillings before performing the subtraction, what would be the rounded amount?
In problem 14, what is the result if both the initial amount and the subtracted amount are approximated to the nearest thousand shillings before performing the subtraction?
In problem 14, what is the result if both the initial amount and the subtracted amount are approximated to the nearest thousand shillings before performing the subtraction?
In problem 19, what would be the result if the amount subtracted was doubled before performing the original subtraction?
In problem 19, what would be the result if the amount subtracted was doubled before performing the original subtraction?
In problem 16, if you round the initial amount (611 180.50) to the nearest hundred shillings, what would the rounded value be?
In problem 16, if you round the initial amount (611 180.50) to the nearest hundred shillings, what would the rounded value be?
In problem 13, if 1,000 shillings was added to both initial and amounts being subtracted, what would the new result be?
In problem 13, if 1,000 shillings was added to both initial and amounts being subtracted, what would the new result be?
Considering problems 10 and 16, which of the following statements is correct, regarding the combined initial amounts before subtraction?
Considering problems 10 and 16, which of the following statements is correct, regarding the combined initial amounts before subtraction?
The smallest metric unit of length mentioned is the millimeter.
The smallest metric unit of length mentioned is the millimeter.
There are ten metric units of length described in the provided information.
There are ten metric units of length described in the provided information.
Converting kilometers into millimeters involves division.
Converting kilometers into millimeters involves division.
1 meter is equal to 100 centimeters.
1 meter is equal to 100 centimeters.
A hectometer is smaller than a decameter.
A hectometer is smaller than a decameter.
Converting small metric units into large metric units involves multiplication.
Converting small metric units into large metric units involves multiplication.
There are 1,000 millimeters in 1 meter.
There are 1,000 millimeters in 1 meter.
6000 mm is equal to 6 meters.
6000 mm is equal to 6 meters.
415 ml + 27 ml equals 442 ml.
415 ml + 27 ml equals 442 ml.
205 ml + 8 ml equals 113 ml.
205 ml + 8 ml equals 113 ml.
360 l + 124 l equals 484 l.
360 l + 124 l equals 484 l.
4120 dm is equal to 412 meters.
4120 dm is equal to 412 meters.
350 ml + 230 ml equals 680 ml.
350 ml + 230 ml equals 680 ml.
When adding distances, you always start by adding the kilometers first.
When adding distances, you always start by adding the kilometers first.
5 hm is equal to 500 meters.
5 hm is equal to 500 meters.
600 l + 350 l equals 950 l.
600 l + 350 l equals 950 l.
1 kilometer is equal to 10 hectometers.
1 kilometer is equal to 10 hectometers.
Adding 15 km and 5 km results in 25 km.
Adding 15 km and 5 km results in 25 km.
In the example, 5 hm + 8 hm equals 14 hm.
In the example, 5 hm + 8 hm equals 14 hm.
When you have 10 or more hectometers, you can convert them to kilometers.
When you have 10 or more hectometers, you can convert them to kilometers.
8 km 2 hm + 1 km 5 hm = 9 km 7 hm
8 km 2 hm + 1 km 5 hm = 9 km 7 hm
14 l + 14 l equals 38 l.
14 l + 14 l equals 38 l.
7 km 5 hm + 4 km 8 hm = 12 km 3 hm.
7 km 5 hm + 4 km 8 hm = 12 km 3 hm.
When adding 7 km 4hm 9 dam and 6 km 6 hm 3 dam, the sum of the 'hm' column is 10 hm.
When adding 7 km 4hm 9 dam and 6 km 6 hm 3 dam, the sum of the 'hm' column is 10 hm.
The sum of 6 km + 7 km is 14 km.
The sum of 6 km + 7 km is 14 km.
When adding distances, you must always include kilometers, hectometers, and decameters.
When adding distances, you must always include kilometers, hectometers, and decameters.
There are 6500 millilitres in 6.5 litres.
There are 6500 millilitres in 6.5 litres.
18,000 millilitres is equal to 18 litres.
18,000 millilitres is equal to 18 litres.
To convert millilitres to litres, you multiply by 1000.
To convert millilitres to litres, you multiply by 1000.
8500 millilitres is equal to 8.5 litres.
8500 millilitres is equal to 8.5 litres.
8000 ml is equal to 8 litres.
8000 ml is equal to 8 litres.
500 ml is equal to 1/4 of a litre.
500 ml is equal to 1/4 of a litre.
There are 100 mililitres in 1 litre.
There are 100 mililitres in 1 litre.
9 litres is equal to 9000 ml.
9 litres is equal to 9000 ml.
3.25 litres equals 325 ml.
3.25 litres equals 325 ml.
7000 cm is equal to 70 metres.
7000 cm is equal to 70 metres.
6 dam is equal to 60 metres.
6 dam is equal to 60 metres.
10 mm is equal to 1 dm.
10 mm is equal to 1 dm.
When adding metric units of length, the units must be the same.
When adding metric units of length, the units must be the same.
When subtracting measurements, you always start with the largest unit.
When subtracting measurements, you always start with the largest unit.
There are 18 litres in 18,000 millilitres.
There are 18 litres in 18,000 millilitres.
One milliliter is equal to $\frac{1}{100}$ litres.
One milliliter is equal to $\frac{1}{100}$ litres.
Metric units of length cannot be subtracted.
Metric units of length cannot be subtracted.
If you have 6 tons, you can directly subtract 2 tons without any conversions if you're only concerned about the tons value.
If you have 6 tons, you can directly subtract 2 tons without any conversions if you're only concerned about the tons value.
To convert millilitres to litres, you should multiply by 1,000.
To convert millilitres to litres, you should multiply by 1,000.
Different metric units of length can be subtracted by considering the relationship between the given units.
Different metric units of length can be subtracted by considering the relationship between the given units.
8,500 millilitres is less than 8 litres.
8,500 millilitres is less than 8 litres.
When subtracting lengths, you should start with the largest unit (e.g., meters) first.
When subtracting lengths, you should start with the largest unit (e.g., meters) first.
When subtracting, if the value in the smaller unit column is not sufficient, you must borrow from the next larger unit.
When subtracting, if the value in the smaller unit column is not sufficient, you must borrow from the next larger unit.
To convert kilograms to grams, you multiply the number of kilograms by 10.
To convert kilograms to grams, you multiply the number of kilograms by 10.
To subtract 2 m 20 cm from 4 m 45 cm, the result is 2 m 25 cm.
To subtract 2 m 20 cm from 4 m 45 cm, the result is 2 m 25 cm.
When subtracting, you should always rewrite the problem vertically.
When subtracting, you should always rewrite the problem vertically.
If you have 200 kg and subtract 300 kg, the result is always a positive number.
If you have 200 kg and subtract 300 kg, the result is always a positive number.
When subtracting 13 t from 15 t, you are left with 3 t.
When subtracting 13 t from 15 t, you are left with 3 t.
In the metric system, mm stands for micrometers.
In the metric system, mm stands for micrometers.
Units are not important in subtraction.
Units are not important in subtraction.
When subtracting metric units of length, you should start subtracting from the meters column.
When subtracting metric units of length, you should start subtracting from the meters column.
The abbreviation cm stands for centimeter.
The abbreviation cm stands for centimeter.
You can only subtract centimeters from meters.
You can only subtract centimeters from meters.
There are 1000 meters in a kilometer.
There are 1000 meters in a kilometer.
A decimeter (dm) is smaller than a centimeter (cm).
A decimeter (dm) is smaller than a centimeter (cm).
The abbreviation dam stands for decameter.
The abbreviation dam stands for decameter.
A hectometer (hm) is equal to 1000 meters.
A hectometer (hm) is equal to 1000 meters.
Units of length can only be added if they are the same.
Units of length can only be added if they are the same.
When subtracting metric units of mass, you should start with the largest unit.
When subtracting metric units of mass, you should start with the largest unit.
1000 grams is equal to 1 kilogram.
1000 grams is equal to 1 kilogram.
When subtracting, if the top number in a column is smaller than the bottom number, you always borrow from the next column to the left.
When subtracting, if the top number in a column is smaller than the bottom number, you always borrow from the next column to the left.
The basic unit of mass in the metric system is the liter.
The basic unit of mass in the metric system is the liter.
When subtracting 6 t 420 kg from 12 t 740 kg, the result is 6 t 320 kg.
When subtracting 6 t 420 kg from 12 t 740 kg, the result is 6 t 320 kg.
When you subtract masses, you should treat each unit (grams, kilograms, tons) separately.
When you subtract masses, you should treat each unit (grams, kilograms, tons) separately.
Adding metric units requires converting to the smallest unit before adding.
Adding metric units requires converting to the smallest unit before adding.
1 kilometre is equal to 1000 metres.
1 kilometre is equal to 1000 metres.
1 metre is equal to 10 decimetres.
1 metre is equal to 10 decimetres.
Converting 5 km to metres involves multiplication by 100.
Converting 5 km to metres involves multiplication by 100.
There are 10 millimetres in a centimetre.
There are 10 millimetres in a centimetre.
To convert centimetres to metres, you should divide by 100.
To convert centimetres to metres, you should divide by 100.
500 millimetres is equal to 5 centimetres.
500 millimetres is equal to 5 centimetres.
A length of 200 centimetres is the same as 2 metres.
A length of 200 centimetres is the same as 2 metres.
To convert metres to kilometres, you should multiply by 1000.
To convert metres to kilometres, you should multiply by 1000.
When adding masses, milligrams (mg) are added to kilograms (kg).
When adding masses, milligrams (mg) are added to kilograms (kg).
When adding masses, tons (t) are added to other values in tons (t).
When adding masses, tons (t) are added to other values in tons (t).
4 kg 370 g plus 4 kg 225 g equals 8 kg 595 g.
4 kg 370 g plus 4 kg 225 g equals 8 kg 595 g.
4 t 450 kg plus 3 t 350 kg equals 7 t 900 kg.
4 t 450 kg plus 3 t 350 kg equals 7 t 900 kg.
10 t 470 kg plus 17 t 475 kg equals 27 t 945 kg.
10 t 470 kg plus 17 t 475 kg equals 27 t 945 kg.
When adding $4 + 3$, the sum is 9.
When adding $4 + 3$, the sum is 9.
Kilograms are a unit of mass.
Kilograms are a unit of mass.
Metric units of length can only be subtracted if they have the same unit.
Metric units of length can only be subtracted if they have the same unit.
Grams are a larger unit of mass than tons.
Grams are a larger unit of mass than tons.
When subtracting lengths, you always start with the metres.
When subtracting lengths, you always start with the metres.
When subtracting, if the top number is smaller, decrement the next unit to the left.
When subtracting, if the top number is smaller, decrement the next unit to the left.
2 m and 25 cm is the same as 2.25 m.
2 m and 25 cm is the same as 2.25 m.
Subtracting 2 m from 445 cm leaves 245 cm.
Subtracting 2 m from 445 cm leaves 245 cm.
The abbreviation for millimetre is ml.
The abbreviation for millimetre is ml.
The basic metric unit of volume is the gram.
The basic metric unit of volume is the gram.
Converting small metric units of volume into large metric units of volume involves multiplication.
Converting small metric units of volume into large metric units of volume involves multiplication.
Volume can be measured in litres and millilitres.
Volume can be measured in litres and millilitres.
1000 litres is equal to 1 millilitre.
1000 litres is equal to 1 millilitre.
To convert 5 litres to millilitres, you should divide by 1000.
To convert 5 litres to millilitres, you should divide by 1000.
The relationship between metric units of volume is not important when converting between them.
The relationship between metric units of volume is not important when converting between them.
If a tank contains 45 litres and 23 litres remain after spillage, then 32 litres spilled out.
If a tank contains 45 litres and 23 litres remain after spillage, then 32 litres spilled out.
The difference between 4 tons 250 kg and 3 tons 680 kg is less than 1 ton.
The difference between 4 tons 250 kg and 3 tons 680 kg is less than 1 ton.
Line segments of 14 cm, 9 cm, and 21 cm joined together total 44 cm.
Line segments of 14 cm, 9 cm, and 21 cm joined together total 44 cm.
If a tank has 216 litres of kerosene, then 3/4 of that amount is 162 litres.
If a tank has 216 litres of kerosene, then 3/4 of that amount is 162 litres.
76,000 kg of flour, 61,000 kg of rice, and 7,200 kg of salt totals 144,200 kg.
76,000 kg of flour, 61,000 kg of rice, and 7,200 kg of salt totals 144,200 kg.
If one piece of wood is 3.5 metres and the total length is 10 metres, then the other piece is 7.5 metres.
If one piece of wood is 3.5 metres and the total length is 10 metres, then the other piece is 7.5 metres.
6000 mm is equivalent to 6 metres.
6000 mm is equivalent to 6 metres.
4120 dm equals 412 metres.
4120 dm equals 412 metres.
5 hm is equivalent to 50 metres.
5 hm is equivalent to 50 metres.
Adding 10 km and 3 km results in 13000 metres.
Adding 10 km and 3 km results in 13000 metres.
Adding 8 km 3 hm and 6 km 5 hm equals 14.8 km.
Adding 8 km 3 hm and 6 km 5 hm equals 14.8 km.
To convert hectometers to centimeters, you would multiply by $10^5$.
To convert hectometers to centimeters, you would multiply by $10^5$.
Converting kilometers to millimeters requires multiplying by one million.
Converting kilometers to millimeters requires multiplying by one million.
There are precisely 8 commonly used metric units of length, ranging from millimeter to kilometer.
There are precisely 8 commonly used metric units of length, ranging from millimeter to kilometer.
To convert 500 mm into meters, you should multiply 500 by 1000.
To convert 500 mm into meters, you should multiply 500 by 1000.
If a building is 15 meters tall, it is equivalent to 15,000 millimeters tall.
If a building is 15 meters tall, it is equivalent to 15,000 millimeters tall.
Converting from a smaller unit like centimeters to a larger unit like meters involves multiplication.
Converting from a smaller unit like centimeters to a larger unit like meters involves multiplication.
The relationship $1 \text{ hm} = 100 \text{ dam}$ is correct according to the relationships between metric units.
The relationship $1 \text{ hm} = 100 \text{ dam}$ is correct according to the relationships between metric units.
If a table is 2 decimeters wide, it is wider than if it was 25 centimeters wide.
If a table is 2 decimeters wide, it is wider than if it was 25 centimeters wide.
To convert 4250 mg to grams, one should divide by 100, resulting in 42.5 grams.
To convert 4250 mg to grams, one should divide by 100, resulting in 42.5 grams.
There are 0.18 kilograms in 180 grams.
There are 0.18 kilograms in 180 grams.
There are 500 milligrams in 1/2 of a gram.
There are 500 milligrams in 1/2 of a gram.
When adding metric units of mass, it is best practice to start with the largest unit and work your way down to the smallest.
When adding metric units of mass, it is best practice to start with the largest unit and work your way down to the smallest.
Fifteen tons is equivalent to 15,000 kilograms.
Fifteen tons is equivalent to 15,000 kilograms.
Converting 200,000 mg to grams involves dividing by 1000, resulting in 200 grams.
Converting 200,000 mg to grams involves dividing by 1000, resulting in 200 grams.
Adding 3 kg and 750 grams to 2 kg and 250 grams results in 5 kg exactly.
Adding 3 kg and 750 grams to 2 kg and 250 grams results in 5 kg exactly.
When adding metric units of volume, you should always add the litres column before the millilitres column.
When adding metric units of volume, you should always add the litres column before the millilitres column.
7 litres and 620 millilitres plus 2 litres and 390 mililitres equals 10 litres and 10 mililitres.
7 litres and 620 millilitres plus 2 litres and 390 mililitres equals 10 litres and 10 mililitres.
When adding 5 litres 400 ml and 2 litres 750 ml, the millilitre portion of the sum is less than 1 litre.
When adding 5 litres 400 ml and 2 litres 750 ml, the millilitre portion of the sum is less than 1 litre.
When subtracting 130 800 from 330 600, the result can be obtained by initially subtracting 130 800 from 330 000.
When subtracting 130 800 from 330 600, the result can be obtained by initially subtracting 130 800 from 330 000.
4 l 300 ml + 2 l 800 ml is equal to 7 l 100 ml.
4 l 300 ml + 2 l 800 ml is equal to 7 l 100 ml.
5 litres and 200 millilitres is the same as 5.02 litres.
5 litres and 200 millilitres is the same as 5.02 litres.
When subtracting 53 532 from 75 426, you need to regroup 10 units from the 'tens' place to perform the subtraction in the 'ones' place.
When subtracting 53 532 from 75 426, you need to regroup 10 units from the 'tens' place to perform the subtraction in the 'ones' place.
Subtracting 8 74 from 11 41 directly involves subtracting 74 from 41 without any regrouping because 41 is so close to 74.
Subtracting 8 74 from 11 41 directly involves subtracting 74 from 41 without any regrouping because 41 is so close to 74.
Adding 2 litres 500 ml and 3 litres 500 ml results in exactly 6 litres.
Adding 2 litres 500 ml and 3 litres 500 ml results in exactly 6 litres.
Subtracting 16 37 from 20 93 requires regrouping 1 liter (1000 ml) into 100 ml to accurately solve
Subtracting 16 37 from 20 93 requires regrouping 1 liter (1000 ml) into 100 ml to accurately solve
If you have two containers, one with 3L and the second with 700ml of water. In total you have 3700ml.
If you have two containers, one with 3L and the second with 700ml of water. In total you have 3700ml.
Adding 1 litre 250 ml three times is equal to 3 litres 500 ml.
Adding 1 litre 250 ml three times is equal to 3 litres 500 ml.
Subtracting 45 382 from 90 180, direct subtraction is possible without regrouping from the 'l' place because 180 is less than 382.
Subtracting 45 382 from 90 180, direct subtraction is possible without regrouping from the 'l' place because 180 is less than 382.
When subtracting 16 600 from 31 510, regrouping is required, involving converting 1 liter into 100 milliliters.
When subtracting 16 600 from 31 510, regrouping is required, involving converting 1 liter into 100 milliliters.
If a tank initially contains 45 litres of water and 23 litres remain after a spill, then 22 litres of water spilled out.
If a tank initially contains 45 litres of water and 23 litres remain after a spill, then 22 litres of water spilled out.
To subtract 33 35 from 48 17, one must regroup by taking 1 liter from the 48 liters and converting it into 100 milliliters.
To subtract 33 35 from 48 17, one must regroup by taking 1 liter from the 48 liters and converting it into 100 milliliters.
If a fisherman sold 3 tons and 680 kg of fish in January and 4 tons and 250 kg in February, the difference in weight of fish sold is 570 kg.
If a fisherman sold 3 tons and 680 kg of fish in January and 4 tons and 250 kg in February, the difference in weight of fish sold is 570 kg.
Joining three line segments of lengths 14 cm, 9 cm, and 21 cm results in a single line segment with a total length of 44 cm.
Joining three line segments of lengths 14 cm, 9 cm, and 21 cm results in a single line segment with a total length of 44 cm.
Regrouping during the subtraction of 37 541 from 62 281 involves converting 1 liter into 100 milliliters.
Regrouping during the subtraction of 37 541 from 62 281 involves converting 1 liter into 100 milliliters.
If Mr. Mapesa's first tank contains 216 litres of kerosene and the second tank contains $\frac{3}{4}$ of that amount, then the second tank contains 162 litres.
If Mr. Mapesa's first tank contains 216 litres of kerosene and the second tank contains $\frac{3}{4}$ of that amount, then the second tank contains 162 litres.
If a shopkeeper bought 76,000 kg of flour, 61,000 kg of rice, and 7,200 kg of salt, then the total weight of items bought is 144,200 kg.
If a shopkeeper bought 76,000 kg of flour, 61,000 kg of rice, and 7,200 kg of salt, then the total weight of items bought is 144,200 kg.
If a carpenter joins two pieces of wood to create a 10-meter piece and the first piece is 3.5 meters, the second piece must be 7.5 meters.
If a carpenter joins two pieces of wood to create a 10-meter piece and the first piece is 3.5 meters, the second piece must be 7.5 meters.
There are 100 centimeters in a meter, meaning 1 m = 10 cm.
There are 100 centimeters in a meter, meaning 1 m = 10 cm.
Which of the following correctly represents 'Two hundred shillings and twenty-five cents' in short form?
Which of the following correctly represents 'Two hundred shillings and twenty-five cents' in short form?
How would you express 'Fifty five thousand shillings and eighty five cents' in short form?
How would you express 'Fifty five thousand shillings and eighty five cents' in short form?
What is the value, in shillings, of 30 times 10 cents?
What is the value, in shillings, of 30 times 10 cents?
Rozi's monthly salary is 315,000 shillings and 80 cents. How is this salary expressed in short form?
Rozi's monthly salary is 315,000 shillings and 80 cents. How is this salary expressed in short form?
How would you write 'One shilling and fifty cents' in short form?
How would you write 'One shilling and fifty cents' in short form?
Six hundred and forty shillings and five cents' can be expressed as:
Six hundred and forty shillings and five cents' can be expressed as:
Which of the following represents 'Fifty shillings and sixty cents' in short form?
Which of the following represents 'Fifty shillings and sixty cents' in short form?
Which of the options represents 'Nine hundred and ninety nine thousand, eight hundred shillings and ninety cents'?
Which of the options represents 'Nine hundred and ninety nine thousand, eight hundred shillings and ninety cents'?
If you have sh 10 and spend 350 cts, how much money do you have left?
If you have sh 10 and spend 350 cts, how much money do you have left?
A shopkeeper has sh 500 in notes and 7 coins of 50 cents each. What is the total amount of money the shopkeeper has?
A shopkeeper has sh 500 in notes and 7 coins of 50 cents each. What is the total amount of money the shopkeeper has?
Mary has sh 125 and 50 cts. She wants to buy a book that costs sh 150. How much more money does she need?
Mary has sh 125 and 50 cts. She wants to buy a book that costs sh 150. How much more money does she need?
You have sh 20. You spend 500 cts on sweets and 250 cts on juice. How much money do you have left, in shillings?
You have sh 20. You spend 500 cts on sweets and 250 cts on juice. How much money do you have left, in shillings?
If a store sells an item for 2 shillings and 75 cents, which of the following is the correct short form notation for this price?
If a store sells an item for 2 shillings and 75 cents, which of the following is the correct short form notation for this price?
Joseph initially had sh 350,000 and spent sh 127,500. If he then earns an additional sh 50,000, how much money does Joseph have in shillings?
Joseph initially had sh 350,000 and spent sh 127,500. If he then earns an additional sh 50,000, how much money does Joseph have in shillings?
Bahati bought 3 bed sheets for sh 5,000 each, 2 shirts for sh 3,000 each, and some plates. If she paid a total of sh 31,500, and the bowls were not purchased, how much did she spend on the plates?
Bahati bought 3 bed sheets for sh 5,000 each, 2 shirts for sh 3,000 each, and some plates. If she paid a total of sh 31,500, and the bowls were not purchased, how much did she spend on the plates?
Kalista bought 3 pairs of shoes at sh 13,500 each and 3 pairs of khanga. If she spent a total of sh 91,500, and she did not buy the wrist watches nor mobile phone batteries, how much did she spend on each pair of khanga in shillings?
Kalista bought 3 pairs of shoes at sh 13,500 each and 3 pairs of khanga. If she spent a total of sh 91,500, and she did not buy the wrist watches nor mobile phone batteries, how much did she spend on each pair of khanga in shillings?
A fruit vendor sold 285 mangoes for sh 119,913.75. If another vendor sold 150 mangoes at a price that is sh 50 more per mango than the first vendor, how much money did the second vendor make?
A fruit vendor sold 285 mangoes for sh 119,913.75. If another vendor sold 150 mangoes at a price that is sh 50 more per mango than the first vendor, how much money did the second vendor make?
A group of 72 friends divided sh 174,499.20 equally. If 12 more friends joined the group and the same amount was divided equally, how much less would each person receive, in shillings and cents?
A group of 72 friends divided sh 174,499.20 equally. If 12 more friends joined the group and the same amount was divided equally, how much less would each person receive, in shillings and cents?
In the example provided, what is the first step when multiplying shillings and cents?
In the example provided, what is the first step when multiplying shillings and cents?
In Example 1, what do you do after multiplying 6 by 5 cents?
In Example 1, what do you do after multiplying 6 by 5 cents?
If you multiply sh 150 and 25 cts by 4, what would be the result in cents before converting to shillings?
If you multiply sh 150 and 25 cts by 4, what would be the result in cents before converting to shillings?
What is the purpose of converting the cents to shillings after multiplication?
What is the purpose of converting the cents to shillings after multiplication?
If you have sh 200 and 150 cents, and you need to express this in shillings only, what would it be?
If you have sh 200 and 150 cents, and you need to express this in shillings only, what would it be?
Following the method in Example 2, if you multiply sh 120 and 60 cts by 5, how many shillings do you have before converting the cents?
Following the method in Example 2, if you multiply sh 120 and 60 cts by 5, how many shillings do you have before converting the cents?
If after multiplying, you end up with 1350 cents, how many shillings and cents is that equivalent to?
If after multiplying, you end up with 1350 cents, how many shillings and cents is that equivalent to?
What is the final answer in shillings and cents if you multiply sh 75 and 20 cts by 8?
What is the final answer in shillings and cents if you multiply sh 75 and 20 cts by 8?
In example 2, after multiplying 75 cents by 10, the result is 750 cents. What is the next step?
In example 2, after multiplying 75 cents by 10, the result is 750 cents. What is the next step?
You are given sh 300 and 95 cents. If you multiply it by 3, what is the value in cents before converting it to shillings?
You are given sh 300 and 95 cents. If you multiply it by 3, what is the value in cents before converting it to shillings?
In the provided example (45 205 312 ÷ 45), what is the significance of changing the remainder into cents during the division process?
In the provided example (45 205 312 ÷ 45), what is the significance of changing the remainder into cents during the division process?
If, when dividing shillings by a certain number, there is a shilling remainder, what must be done to continue the division process and obtain an answer in both shillings and cents?
If, when dividing shillings by a certain number, there is a shilling remainder, what must be done to continue the division process and obtain an answer in both shillings and cents?
In the example problem $19,000.80 \div 9$, why is it important to keep the decimal alignment when solving?
In the example problem $19,000.80 \div 9$, why is it important to keep the decimal alignment when solving?
In the exercises provided, what is the most likely objective?
In the exercises provided, what is the most likely objective?
When given a problem such as 45363 shillings to be divided by 3, what is the first step?
When given a problem such as 45363 shillings to be divided by 3, what is the first step?
Why does long division result in a shilling and cents answer when dividing 'shillings and cents' amount by a whole number?
Why does long division result in a shilling and cents answer when dividing 'shillings and cents' amount by a whole number?
Suppose you are dividing an amount of money in shillings and cents by a whole number and you arrive at a point where the remaining number is smaller than the divisor. What does this indicate?
Suppose you are dividing an amount of money in shillings and cents by a whole number and you arrive at a point where the remaining number is smaller than the divisor. What does this indicate?
If a problem requires dividing 1546740 shillings and 60 cents by 15, which part of the amount is divided first, and why?
If a problem requires dividing 1546740 shillings and 60 cents by 15, which part of the amount is divided first, and why?
When dividing shillings and cents by a whole number, at what point does the division process shift from dealing with shillings to dealing with cents?
When dividing shillings and cents by a whole number, at what point does the division process shift from dealing with shillings to dealing with cents?
In the division of amounts of money, like shillings and cents, what is the significance of the placement of digits in the quotient during the long division process?
In the division of amounts of money, like shillings and cents, what is the significance of the placement of digits in the quotient during the long division process?
If you have sh 78,850 and you spend sh 5,850, which mathematical operation would you use to find out how much money you have left?
If you have sh 78,850 and you spend sh 5,850, which mathematical operation would you use to find out how much money you have left?
If you earn sh 462 each day, which operation helps you calculate your total earnings after 10 days?
If you earn sh 462 each day, which operation helps you calculate your total earnings after 10 days?
Suppose a vendor has sh 560 and wants to divide it equally among 4 people. What operation should he use to find each person's share?
Suppose a vendor has sh 560 and wants to divide it equally among 4 people. What operation should he use to find each person's share?
You have sh 56,280 and you earn an additional sh 38,270. Which calculation determines your new total?
You have sh 56,280 and you earn an additional sh 38,270. Which calculation determines your new total?
Suppose you initially have sh 5,670 and then spend sh 3,980. What operation should you perform to calculate the remaining amount?
Suppose you initially have sh 5,670 and then spend sh 3,980. What operation should you perform to calculate the remaining amount?
A shopkeeper had sh 84,500 and after sales, the net amount in the shop is sh 53,950. How can we find out the total expenditure during sales?
A shopkeeper had sh 84,500 and after sales, the net amount in the shop is sh 53,950. How can we find out the total expenditure during sales?
If one kilogram of sugar costs sh 635, how would you calculate the cost of 16 kilograms of sugar?
If one kilogram of sugar costs sh 635, how would you calculate the cost of 16 kilograms of sugar?
Which of the following represents 'shillings five hundred and fifty cents' in short form?
Which of the following represents 'shillings five hundred and fifty cents' in short form?
How would you represent 'shillings one thousand two hundred and seventy cents' in short form?
How would you represent 'shillings one thousand two hundred and seventy cents' in short form?
What is the correct short form representation of 'shillings three thousand six hundred'?
What is the correct short form representation of 'shillings three thousand six hundred'?
If you have one shilling, how many 50 cents coins would you need?
If you have one shilling, how many 50 cents coins would you need?
How would you write 'shillings forty-eight thousand three hundred fifty and five cents' in short form?
How would you write 'shillings forty-eight thousand three hundred fifty and five cents' in short form?
What is the correct way to write 'shillings eighty thousand four hundred ninety-five and ninety-five cents' in short form?
What is the correct way to write 'shillings eighty thousand four hundred ninety-five and ninety-five cents' in short form?
If someone writes 'sh 230000.70', how would you express this amount in words?
If someone writes 'sh 230000.70', how would you express this amount in words?
Which of the following represents 'shillings one million' correctly in short form?
Which of the following represents 'shillings one million' correctly in short form?
How would you write 'shillings one thousand seven hundred fifty-nine and fifty cents' in short form?
How would you write 'shillings one thousand seven hundred fifty-nine and fifty cents' in short form?
Joseph initially had sh 350,000 and spent sh 127,500. If he decides to invest half of the remaining money and keeps the other half, how many shillings does he have to keep?
Joseph initially had sh 350,000 and spent sh 127,500. If he decides to invest half of the remaining money and keeps the other half, how many shillings does he have to keep?
Bahati bought 3 bed sheets at sh 5,000 each, 2 shirts at sh 3,000 each, and some plates at sh 1,000 each. If she paid a total of sh 25,000, how many plates did she buy?
Bahati bought 3 bed sheets at sh 5,000 each, 2 shirts at sh 3,000 each, and some plates at sh 1,000 each. If she paid a total of sh 25,000, how many plates did she buy?
Kalista bought 3 pairs of shoes at sh 13,500, 3 pairs of khanga at sh 9,000, and 2 mobile phone batteries. If she spent a total of sh 102,500, how much did each mobile phone battery cost?
Kalista bought 3 pairs of shoes at sh 13,500, 3 pairs of khanga at sh 9,000, and 2 mobile phone batteries. If she spent a total of sh 102,500, how much did each mobile phone battery cost?
A fruit vendor sold 285 mangoes for sh 119,913.75. If they decide to increase the price of each mango by sh 100, what will be the new total earnings from selling the same amount of mangoes?
A fruit vendor sold 285 mangoes for sh 119,913.75. If they decide to increase the price of each mango by sh 100, what will be the new total earnings from selling the same amount of mangoes?
72 friends equally divide sh 174,499.20. If 8 more friends join the group and the same amount is divided equally, how much less does each person receive?
72 friends equally divide sh 174,499.20. If 8 more friends join the group and the same amount is divided equally, how much less does each person receive?
If 8 items cost sh 645,000.00, what is the cost of each item?
If 8 items cost sh 645,000.00, what is the cost of each item?
What is the result of dividing sh 111.20 by 20?
What is the result of dividing sh 111.20 by 20?
If you have sh 350,000 and spend sh 127,500, how much money do you have left?
If you have sh 350,000 and spend sh 127,500, how much money do you have left?
What is the combined cost of item 17 (sh 75,510.00) and item 18 (sh 133,248.60)?
What is the combined cost of item 17 (sh 75,510.00) and item 18 (sh 133,248.60)?
An item costs sh 465,600.60. If you pay with sh 500,000, how much change do you receive?
An item costs sh 465,600.60. If you pay with sh 500,000, how much change do you receive?
If the total cost for item 15 and another item is 30,000,000, and item 15 costs sh 24,133,248.00, what is the cost of the other item?
If the total cost for item 15 and another item is 30,000,000, and item 15 costs sh 24,133,248.00, what is the cost of the other item?
How much more does item 13 (sh 100,000,000.80) cost than item 14 (sh 1,740.60)?
How much more does item 13 (sh 100,000,000.80) cost than item 14 (sh 1,740.60)?
If you buy 4 of item 9 for sh 465,600.60 each, what is the total cost?
If you buy 4 of item 9 for sh 465,600.60 each, what is the total cost?
If item 12 is divided equally amongst 10 people, how much does each person receive?
If item 12 is divided equally amongst 10 people, how much does each person receive?
How much would 5 of item 7 cost?
How much would 5 of item 7 cost?
In long division, after dividing the shillings and obtaining a remainder, what is the correct procedure to continue the division process?
In long division, after dividing the shillings and obtaining a remainder, what is the correct procedure to continue the division process?
If, after dividing shillings, you have a remainder of sh 7, how many cents should be added to the cents column before continuing the division, given that sh 1 equals 100 cents?
If, after dividing shillings, you have a remainder of sh 7, how many cents should be added to the cents column before continuing the division, given that sh 1 equals 100 cents?
In a division problem involving shillings and cents, if the quotient in the shilling place is 123 and the quotient in the cents place is 75, how should the final answer be represented?
In a division problem involving shillings and cents, if the quotient in the shilling place is 123 and the quotient in the cents place is 75, how should the final answer be represented?
When dividing shillings and cents by a whole number, what does the term 'quotient' represent?
When dividing shillings and cents by a whole number, what does the term 'quotient' represent?
When dividing a total amount of sh 15,000 and 50 cents by 25, which part of the division must be performed first?
When dividing a total amount of sh 15,000 and 50 cents by 25, which part of the division must be performed first?
What is the best method to use when dividing large amounts of shillings and cents by a single-digit divisor?
What is the best method to use when dividing large amounts of shillings and cents by a single-digit divisor?
In solving word problems involving division of money (shillings and cents), what is an important first step to ensure an accurate solution?
In solving word problems involving division of money (shillings and cents), what is an important first step to ensure an accurate solution?
If you're using long division to divide sh 1000 and 25 cents by 5 and you find that 5 divides into 1000 evenly, what does the '0' remainder mean for the next step?
If you're using long division to divide sh 1000 and 25 cents by 5 and you find that 5 divides into 1000 evenly, what does the '0' remainder mean for the next step?
Which of the following is the correct setup for dividing sh 1234 and 56 cents by 4 using long division?
Which of the following is the correct setup for dividing sh 1234 and 56 cents by 4 using long division?
After dividing the shillings portion in a shillings and cents division problem, you get a quotient with several decimal places. What should you do?
After dividing the shillings portion in a shillings and cents division problem, you get a quotient with several decimal places. What should you do?
When adding amounts in shillings and cents, what is the significance of the 'cts column'?
When adding amounts in shillings and cents, what is the significance of the 'cts column'?
In the context of adding shillings and cents, what does it mean to 'add 1 sh to the sh column'?
In the context of adding shillings and cents, what does it mean to 'add 1 sh to the sh column'?
What is the correct sum of sh 645 489.15 + sh 351 432.45?
What is the correct sum of sh 645 489.15 + sh 351 432.45?
If you have sh 432 456.10 and you add sh 463 367.65, what is the total amount?
If you have sh 432 456.10 and you add sh 463 367.65, what is the total amount?
What would be the result of summing sh 625 445.50 and sh 357 223.85?
What would be the result of summing sh 625 445.50 and sh 357 223.85?
You are given two amounts: sh 863 435.10 and sh 28 375.65. What is the combined total of these two amounts?
You are given two amounts: sh 863 435.10 and sh 28 375.65. What is the combined total of these two amounts?
Consider this addition: 4 596 sh 65 cts and 3 987 sh 75 cts. Determine the sum of the values in the 'cts' column.
Consider this addition: 4 596 sh 65 cts and 3 987 sh 75 cts. Determine the sum of the values in the 'cts' column.
If you divide sh 25 and 50 cts by 5, what is the correct quotient in shillings and cents?
If you divide sh 25 and 50 cts by 5, what is the correct quotient in shillings and cents?
A group of friends equally shared a bill of sh 36 and 90 cts. If each friend paid sh 4 and 10 cts, how many friends were in the group?
A group of friends equally shared a bill of sh 36 and 90 cts. If each friend paid sh 4 and 10 cts, how many friends were in the group?
What is the remaining balance if sh 180 and 15 cts is divided into 15 equal parts?
What is the remaining balance if sh 180 and 15 cts is divided into 15 equal parts?
If sh 21,720 and 60 cts is generated from daily sales for 20 days, how much was generated each day?
If sh 21,720 and 60 cts is generated from daily sales for 20 days, how much was generated each day?
A charity collected a total of sh 35,320 and 70 cents. If these funds were from 12 different donors and each donated an equal amount, how much did each donor contribute?
A charity collected a total of sh 35,320 and 70 cents. If these funds were from 12 different donors and each donated an equal amount, how much did each donor contribute?
In a subtraction problem involving shillings and cents, what is the first step after determining that the cents value being subtracted is larger than the cents value it is being subtracted from?
In a subtraction problem involving shillings and cents, what is the first step after determining that the cents value being subtracted is larger than the cents value it is being subtracted from?
If you have sh 500,000 and 50 cts and need to subtract sh 250,000 and 75 cts, what initial conversion is required?
If you have sh 500,000 and 50 cts and need to subtract sh 250,000 and 75 cts, what initial conversion is required?
When subtracting money, specifically shillings and cents, why is it important to align the numbers correctly in their respective columns?
When subtracting money, specifically shillings and cents, why is it important to align the numbers correctly in their respective columns?
What does 'cts' stand for when dealing with calculations involving money?
What does 'cts' stand for when dealing with calculations involving money?
What is the primary reason for learning how to subtract shillings and cents accurately?
What is the primary reason for learning how to subtract shillings and cents accurately?
If you are subtracting two amounts of money and you end up with a negative number of cents after the initial subtraction, what does this indicate?
If you are subtracting two amounts of money and you end up with a negative number of cents after the initial subtraction, what does this indicate?
In what context would you most likely need to perform subtraction with shillings and cents?
In what context would you most likely need to perform subtraction with shillings and cents?
What is the value of 'sh 1' when converted to cents, and why is this conversion important in subtraction?
What is the value of 'sh 1' when converted to cents, and why is this conversion important in subtraction?
Why is it important to understand the relationship between shillings and cents when subtracting money?
Why is it important to understand the relationship between shillings and cents when subtracting money?
In a subtraction problem, if you borrow 1 shilling from the shillings column, what mathematical operation do you typically perform with this borrowed amount in the cents column?
In a subtraction problem, if you borrow 1 shilling from the shillings column, what mathematical operation do you typically perform with this borrowed amount in the cents column?
In subtracting shillings and cents, if the cents you are subtracting are more than the cents you have, what initial step do you take?
In subtracting shillings and cents, if the cents you are subtracting are more than the cents you have, what initial step do you take?
When subtracting: sh 953 964 and 45 cts - sh 599 868 and 65 cts, why is it necessary to adjust the shillings and cents before subtracting?
When subtracting: sh 953 964 and 45 cts - sh 599 868 and 65 cts, why is it necessary to adjust the shillings and cents before subtracting?
Which of the following calculations results in a sum greater than sh 7,500, using the provided data?
Which of the following calculations results in a sum greater than sh 7,500, using the provided data?
When subtracting money, what does 'borrowing' from the shillings column involve?
When subtracting money, what does 'borrowing' from the shillings column involve?
If 'SE' in question 9 represents an unknown two-digit value, what is the smallest value 'SE' can be if the total value of the calculation is to exceed sh 1330?
If 'SE' in question 9 represents an unknown two-digit value, what is the smallest value 'SE' can be if the total value of the calculation is to exceed sh 1330?
What should you do after calculating both the shillings and cents portions of a subtraction problem?
What should you do after calculating both the shillings and cents portions of a subtraction problem?
Determine the value of 'LY' given that sh 423 293.45 + sh 549 315.25 = sh 'LY'.
Determine the value of 'LY' given that sh 423 293.45 + sh 549 315.25 = sh 'LY'.
Solve: sh 444 330 and 30 cts - sh 367 220 and 10 cts
Solve: sh 444 330 and 30 cts - sh 367 220 and 10 cts
What is the sum when adding sh 454 265.40 and sh 287 939.95?
What is the sum when adding sh 454 265.40 and sh 287 939.95?
How do you correctly express the operation of subtracting sh 215 101 and 50 cts from sh 571 171?
How do you correctly express the operation of subtracting sh 215 101 and 50 cts from sh 571 171?
What is the equivalent of one shilling when converted to cents for the purpose of subtraction?
What is the equivalent of one shilling when converted to cents for the purpose of subtraction?
If you combine the amounts sh 356 005.45 and sh 130 436.95, what is the total?
If you combine the amounts sh 356 005.45 and sh 130 436.95, what is the total?
Calculate the combined value of sh 433 270.55 and sh 433 865.45.
Calculate the combined value of sh 433 270.55 and sh 433 865.45.
In subtracting amounts of money, which column do you subtract first?
In subtracting amounts of money, which column do you subtract first?
During subtraction, if after borrowing, the value in the cents column is '125', what does that indicate?
During subtraction, if after borrowing, the value in the cents column is '125', what does that indicate?
What is the difference between the sum of sh 385 534.05 + sh 453 057.45, and sh 800 000?
What is the difference between the sum of sh 385 534.05 + sh 453 057.45, and sh 800 000?
Calculate the result of sh 130 218.95 + sh 456 354.50.
Calculate the result of sh 130 218.95 + sh 456 354.50.
Sh 367 662 and 10 cts - sh 153 221 and 10 cts
Sh 367 662 and 10 cts - sh 153 221 and 10 cts
Considering only the 'cts' values from questions 8 to 10, which 'cts' value is the largest?
Considering only the 'cts' values from questions 8 to 10, which 'cts' value is the largest?
If Joseph initially had sh 350,000 and spent sh 127,500, which expression represents the amount of money Joseph has remaining?
If Joseph initially had sh 350,000 and spent sh 127,500, which expression represents the amount of money Joseph has remaining?
A shop sells a radio for sh 645,000.00 and decides to divide it into 8 equal installments. How much is each installment?
A shop sells a radio for sh 645,000.00 and decides to divide it into 8 equal installments. How much is each installment?
Which of the following represents the total cost of 20 identical items if each item costs sh 111.20?
Which of the following represents the total cost of 20 identical items if each item costs sh 111.20?
If a vendor needs to distribute sh 25,755,510 equally among 25 employees, what calculation should be used to find each employee's share?
If a vendor needs to distribute sh 25,755,510 equally among 25 employees, what calculation should be used to find each employee's share?
A school has a budget of sh 13,391,560.00 to purchase school supplies. If they divide the budget equally between textbooks and stationery, how much money is allocated to each category?
A school has a budget of sh 13,391,560.00 to purchase school supplies. If they divide the budget equally between textbooks and stationery, how much money is allocated to each category?
How would you represent 245,000 shillings and 75 cents in short form?
How would you represent 245,000 shillings and 75 cents in short form?
If you have sh 750.50, which of the following correctly expresses this amount in words?
If you have sh 750.50, which of the following correctly expresses this amount in words?
A shopkeeper has collected 500 coins each worth 10 cents. How much money does the shopkeeper have in shillings?
A shopkeeper has collected 500 coins each worth 10 cents. How much money does the shopkeeper have in shillings?
Which of the following represents 'one thousand, two hundred and sixty shillings and thirty cents' in short form?
Which of the following represents 'one thousand, two hundred and sixty shillings and thirty cents' in short form?
How many shillings are equivalent to 750 times 10 cents?
How many shillings are equivalent to 750 times 10 cents?
If you have 25 shillings, how many 10-cent coins can you get?
If you have 25 shillings, how many 10-cent coins can you get?
Ali's salary is 420,000 shillings and 20 cents. How would this salary be expressed in short form?
Ali's salary is 420,000 shillings and 20 cents. How would this salary be expressed in short form?
What is the sum of sh 423 293.45 and sh 549 315.25?
What is the sum of sh 423 293.45 and sh 549 315.25?
Calculate the total: sh 14 955.50 + sh 4 955.55
Calculate the total: sh 14 955.50 + sh 4 955.55
What is the result of adding sh 181.65, sh 6 564.95, and sh 1 192.25?
What is the result of adding sh 181.65, sh 6 564.95, and sh 1 192.25?
Determine the sum of sh 1 060.05 and sh 2 175.15.
Determine the sum of sh 1 060.05 and sh 2 175.15.
Find the total: sh 650.45 + sh 679.40
Find the total: sh 650.45 + sh 679.40
In the example dividing 205,312 sh and 50 cts by 45, what does the '22 remainder' after the first division step represent before it's converted?
In the example dividing 205,312 sh and 50 cts by 45, what does the '22 remainder' after the first division step represent before it's converted?
Calculate the sum of sh 5 075.05 and sh 3 350.50.
Calculate the sum of sh 5 075.05 and sh 3 350.50.
Why is the remainder in shillings converted to cents in the division process?
Why is the remainder in shillings converted to cents in the division process?
What is the combined value of sh 3 009.65 and sh 4 087.55?
What is the combined value of sh 3 009.65 and sh 4 087.55?
If, when dividing an amount in shillings and cents by a whole number, you end up with a zero remainder in the shilling division, what does this indicate?
If, when dividing an amount in shillings and cents by a whole number, you end up with a zero remainder in the shilling division, what does this indicate?
Determine the total: sh 5 707.35 + sh 2 983.90 + sh 1 225.30
Determine the total: sh 5 707.35 + sh 2 983.90 + sh 1 225.30
Find the sum of sh 385 534.05 and sh 453 057.45
Find the sum of sh 385 534.05 and sh 453 057.45
In the given examples, what is the significance of aligning the decimal points when dealing with shillings and cents?
In the given examples, what is the significance of aligning the decimal points when dealing with shillings and cents?
If dividing 100,000 shillings and 75 cents by 25, what would be a reasonable first step in solving this problem?
If dividing 100,000 shillings and 75 cents by 25, what would be a reasonable first step in solving this problem?
When dividing shillings and cents, under what condition would you know that your answer for the shillings portion is most likely correct before proceeding to divide the cents?
When dividing shillings and cents, under what condition would you know that your answer for the shillings portion is most likely correct before proceeding to divide the cents?
Upon dividing an amount of shillings by a certain number, you get a quotient and a non-zero remainder. What must be done with this remainder?
Upon dividing an amount of shillings by a certain number, you get a quotient and a non-zero remainder. What must be done with this remainder?
What is the relevance of the phrase 'with remainder' in the context of dividing shillings by a whole number?
What is the relevance of the phrase 'with remainder' in the context of dividing shillings by a whole number?
When dividing an amount in shillings and cents, if the quotient obtained for the shilling part has more decimal places than expected (e.g., three decimal places instead of two), what does this indicate?
When dividing an amount in shillings and cents, if the quotient obtained for the shilling part has more decimal places than expected (e.g., three decimal places instead of two), what does this indicate?
If you divide an amount in shillings and cents by a number and the cents part of the result is greater or equal to 100, what should you do?
If you divide an amount in shillings and cents by a number and the cents part of the result is greater or equal to 100, what should you do?
In subtracting money, why might you need to convert shillings into cents?
In subtracting money, why might you need to convert shillings into cents?
If you have sh 530 725 and 15 cts and need to subtract sh 215 480 and 60 cts, what is the first step after recognizing you need to borrow?
If you have sh 530 725 and 15 cts and need to subtract sh 215 480 and 60 cts, what is the first step after recognizing you need to borrow?
After borrowing 1 shilling and converting it to cents, how would you represent sh 823 456 and 30 cts?
After borrowing 1 shilling and converting it to cents, how would you represent sh 823 456 and 30 cts?
What adjustment is needed to the shillings value after borrowing to subtract cents?
What adjustment is needed to the shillings value after borrowing to subtract cents?
Subtract: sh 765 432 and 20 cts - sh 345 678 and 90 cts. After borrowing, what is the new value of the cents you'll be subtracting from?
Subtract: sh 765 432 and 20 cts - sh 345 678 and 90 cts. After borrowing, what is the new value of the cents you'll be subtracting from?
You are subtracting money and find that both the shilling and cents values in the number you are subtracting from are smaller than the number you are subtracting. What should you do?
You are subtracting money and find that both the shilling and cents values in the number you are subtracting from are smaller than the number you are subtracting. What should you do?
You have sh 1,000,000 and 00 cts and need to subtract sh 500,000 and 50 cts. Perform the subtraction. What is the result?
You have sh 1,000,000 and 00 cts and need to subtract sh 500,000 and 50 cts. Perform the subtraction. What is the result?
After expressing the problem sh 500 000 - sh 250 500 in columns for subtraction, what would be your initial step?
After expressing the problem sh 500 000 - sh 250 500 in columns for subtraction, what would be your initial step?
What is the proper way to align sh 123 456 and 78 cts with sh 98 765 and 43 cts for subtraction?
What is the proper way to align sh 123 456 and 78 cts with sh 98 765 and 43 cts for subtraction?
If you subtract sh 199 999 and 99 cts from sh 200 000 and 00 cts, what is the result?
If you subtract sh 199 999 and 99 cts from sh 200 000 and 00 cts, what is the result?
When dividing money, you should start by dividing the cents before the shillings.
When dividing money, you should start by dividing the cents before the shillings.
If you divide 10 shillings by 5, the result is 2 shillings.
If you divide 10 shillings by 5, the result is 2 shillings.
If you divide 50 cents by 5, the result is 5 cents.
If you divide 50 cents by 5, the result is 5 cents.
Sh 2.10 means 2 shillings and 10 cents.
Sh 2.10 means 2 shillings and 10 cents.
Dividing money always results in a whole number of shillings.
Dividing money always results in a whole number of shillings.
When subtracting money, you should subtract the shillings before subtracting the cents.
When subtracting money, you should subtract the shillings before subtracting the cents.
Sh 1 is equal to 100 cts.
Sh 1 is equal to 100 cts.
If you have sh 10.50 and divide it by 5, you will get sh 2.10.
If you have sh 10.50 and divide it by 5, you will get sh 2.10.
The abbreviation "cts" stands for dollars.
The abbreviation "cts" stands for dollars.
The result of 420 561 sh 65 cts minus 110 340 sh 40 cts is 310 221 sh 25 cts.
The result of 420 561 sh 65 cts minus 110 340 sh 40 cts is 310 221 sh 25 cts.
Sh 10 is the same as 100 cts.
Sh 10 is the same as 100 cts.
When subtracting, if the cents in the number being subtracted are more than the cents you are subtracting from, you need to borrow 10 sh from the next column.
When subtracting, if the cents in the number being subtracted are more than the cents you are subtracting from, you need to borrow 10 sh from the next column.
When performing division of money problems, you should calculate from right to left.
When performing division of money problems, you should calculate from right to left.
Subtraction of money involves subtracting both shillings and cents.
Subtraction of money involves subtracting both shillings and cents.
The only operation that can be performed on money is addition.
The only operation that can be performed on money is addition.
The division operator is represented by this symbol: $x$
The division operator is represented by this symbol: $x$
964 868 sh 25 cts minus 599 853 sh 75 cts is equal to 365 014 sh 50 cts.
964 868 sh 25 cts minus 599 853 sh 75 cts is equal to 365 014 sh 50 cts.
When subtracting shillings and cents, if the cents to be subtracted are more than the existing cents, you need to borrow from the shillings.
When subtracting shillings and cents, if the cents to be subtracted are more than the existing cents, you need to borrow from the shillings.
100 cents is equivalent to one shilling.
100 cents is equivalent to one shilling.
When subtracting money, you should ignore the decimal points.
When subtracting money, you should ignore the decimal points.
Sh 953 964 and 45 cts minus sh 599 868 and 65 cts is equal to sh 354 095 and 80 cts.
Sh 953 964 and 45 cts minus sh 599 868 and 65 cts is equal to sh 354 095 and 80 cts.
When lining up a subtraction problem, you should line up the decimal points and place values.
When lining up a subtraction problem, you should line up the decimal points and place values.
Sh 571 171.00 minus sh 215 101.50 equals sh 356 069.50
Sh 571 171.00 minus sh 215 101.50 equals sh 356 069.50
Addition is necessary when you borrow a shilling and convert it to cents.
Addition is necessary when you borrow a shilling and convert it to cents.
Selling a television set for 580 000 shillings after buying it for 420 000 shillings results in a profit.
Selling a television set for 580 000 shillings after buying it for 420 000 shillings results in a profit.
When subtracting money, you always start with the shillings column.
When subtracting money, you always start with the shillings column.
Sh 444 330.30 minus sh 367 220.10 equals sh 77 110.20.
Sh 444 330.30 minus sh 367 220.10 equals sh 77 110.20.
If a student buys 15 exercise books at 600 shillings each, the total cost is 6,000 shillings.
If a student buys 15 exercise books at 600 shillings each, the total cost is 6,000 shillings.
83200.40 is the same as 83,200 shillings and 40 cents.
83200.40 is the same as 83,200 shillings and 40 cents.
If Maringo had 775 000 shillings and spent 131 650 shillings, he would remain with more than 600 000 shillings.
If Maringo had 775 000 shillings and spent 131 650 shillings, he would remain with more than 600 000 shillings.
If a farmer got 101 755 shillings for rice and 207 800.50 shillings for maize, the total income is less than 300 000 shillings.
If a farmer got 101 755 shillings for rice and 207 800.50 shillings for maize, the total income is less than 300 000 shillings.
91000.70 can be expressed as ninety-one thousand shillings and seventy cents.
91000.70 can be expressed as ninety-one thousand shillings and seventy cents.
If Neema distributes 335 500 shillings equally among her 11 children, each child receives 30,500 shillings.
If Neema distributes 335 500 shillings equally among her 11 children, each child receives 30,500 shillings.
7516305.40 is the same as 751,630 shillings and 405 cents.
7516305.40 is the same as 751,630 shillings and 405 cents.
13391560.00 represents thirteen million, three hundred ninety-one thousand, five hundred sixty shillings exactly.
13391560.00 represents thirteen million, three hundred ninety-one thousand, five hundred sixty shillings exactly.
4465600.60 is equivalent to four million, four hundred sixty five thousand, six hundred shillings and sixty cents.
4465600.60 is equivalent to four million, four hundred sixty five thousand, six hundred shillings and sixty cents.
10364500.00 represents ten million, three hundred sixty-four thousand, five hundred shillings and zero cents.
10364500.00 represents ten million, three hundred sixty-four thousand, five hundred shillings and zero cents.
Sh 645000.00 ÷ 8 = sh 80625.00
Sh 645000.00 ÷ 8 = sh 80625.00
If a pair of shoes costs sh 23 500.50, then 11 pairs cost sh 258505.50.
If a pair of shoes costs sh 23 500.50, then 11 pairs cost sh 258505.50.
If Joseph had sh 350 000 and used sh 127 500, he would have sh 230000 remaining.
If Joseph had sh 350 000 and used sh 127 500, he would have sh 230000 remaining.
The terminology 'sh cts', 'sh' represents 'shilling', and 'cts' represent 'cents'.
The terminology 'sh cts', 'sh' represents 'shilling', and 'cts' represent 'cents'.
In this chapter, the book focuses on teaching how to manage money up to five million shillings.
In this chapter, the book focuses on teaching how to manage money up to five million shillings.
The primary goal of understanding Tanzanian currency, as highlighted, is purely for academic purposes without real-world application.
The primary goal of understanding Tanzanian currency, as highlighted, is purely for academic purposes without real-world application.
Learning about currency in this chapter will not help in developing skills in earning, spending and saving money.
Learning about currency in this chapter will not help in developing skills in earning, spending and saving money.
If you subtract sh 3,980 from sh 5,670, the result is sh 2,690.
If you subtract sh 3,980 from sh 5,670, the result is sh 2,690.
Multiplying sh 462 by 10 results in sh 4,620.
Multiplying sh 462 by 10 results in sh 4,620.
If one adds sh 56 280 and sh 38 270, the result is sh 94 550.
If one adds sh 56 280 and sh 38 270, the result is sh 94 550.
If one subtracts sh 53 950 from sh 84 500, the result is sh 20 550.
If one subtracts sh 53 950 from sh 84 500, the result is sh 20 550.
When dividing Tanzanian Shillings (sh) and cents (cts) by a whole number, any remainder from the shillings division must be converted to cents before dividing the total cents.
When dividing Tanzanian Shillings (sh) and cents (cts) by a whole number, any remainder from the shillings division must be converted to cents before dividing the total cents.
According to the examples provided, when dividing sh 19,000 and 80 cts by 9, the correct answer, rounded appropriately, should be approximately sh 2,111.78.
According to the examples provided, when dividing sh 19,000 and 80 cts by 9, the correct answer, rounded appropriately, should be approximately sh 2,111.78.
In the division of amounts in shillings and cents, it is acceptable to leave a remainder in the shillings division without converting it to cents for further calculation.
In the division of amounts in shillings and cents, it is acceptable to leave a remainder in the shillings division without converting it to cents for further calculation.
When adding amounts in shillings and cents, you always start by adding the shillings before adding the cents.
When adding amounts in shillings and cents, you always start by adding the shillings before adding the cents.
Dividing sh 45,363 by 3 results in sh 15,121. 00, assuming you follow the standard division rules.
Dividing sh 45,363 by 3 results in sh 15,121. 00, assuming you follow the standard division rules.
According to the examples, when adding money, if the total cents exceed 100, you must convert the excess to shillings.
According to the examples, when adding money, if the total cents exceed 100, you must convert the excess to shillings.
If one were to divide sh 24,289 and 20 cts by 12, the resulting quotient will have no cents because 12 divides evenly into 24,289.
If one were to divide sh 24,289 and 20 cts by 12, the resulting quotient will have no cents because 12 divides evenly into 24,289.
Adding sh 625 and 45 cts to sh 364 and 20 cts results in a total of sh 999 and 65 cts.
Adding sh 625 and 45 cts to sh 364 and 20 cts results in a total of sh 999 and 65 cts.
When adding sh 4596 and 65 cts to sh 3987 and 75 cts, the sum of the shillings is 8583 and the sum of the cents is 140.
When adding sh 4596 and 65 cts to sh 3987 and 75 cts, the sum of the shillings is 8583 and the sum of the cents is 140.
If the sum of cents is exactly 100, you should write '00' in the cents column and add 1 to the shillings column.
If the sum of cents is exactly 100, you should write '00' in the cents column and add 1 to the shillings column.
When subtracting money, you should always start by subtracting the shillings before subtracting the cents.
When subtracting money, you should always start by subtracting the shillings before subtracting the cents.
Adding sh 1000 and 50 cts to sh 500 and 50 cts will always result in sh 1500 and 100 cts, which simplifies to sh 1501.
Adding sh 1000 and 50 cts to sh 500 and 50 cts will always result in sh 1500 and 100 cts, which simplifies to sh 1501.
Based on the provided calculations, 511.20 - 270.05 equals 241.15.
Based on the provided calculations, 511.20 - 270.05 equals 241.15.
When adding money, if the total cents is 200, this is equivalent to sh 1 and 50 cts.
When adding money, if the total cents is 200, this is equivalent to sh 1 and 50 cts.
If you are adding three amounts of money and the total cents add up to 345, this is equal to 2 shillings and 45 cents.
If you are adding three amounts of money and the total cents add up to 345, this is equal to 2 shillings and 45 cents.
Based on the provided calculations, 3 121.85 - 1 111.35 equals 2010.50.
Based on the provided calculations, 3 121.85 - 1 111.35 equals 2010.50.
When subtracting money, you always start by subtracting the shillings before subtracting the cents.
When subtracting money, you always start by subtracting the shillings before subtracting the cents.
Based on the provided calculations, 770.621.50 - 330.423.30 equals 440.198.20.
Based on the provided calculations, 770.621.50 - 330.423.30 equals 440.198.20.
In the example provided, 420561 sh and 65 cts minus 110340 sh and 40 cts, equals 310221 sh and 25 cts.
In the example provided, 420561 sh and 65 cts minus 110340 sh and 40 cts, equals 310221 sh and 25 cts.
You should always write the total amount in the 'cts' column, even if it is more than 100.
You should always write the total amount in the 'cts' column, even if it is more than 100.
When subtracting money, if the cents in the subtrahend (the number being subtracted) are more than the cents in the minuend (the number from which you are subtracting), you must borrow 100 cents from the shillings column.
When subtracting money, if the cents in the subtrahend (the number being subtracted) are more than the cents in the minuend (the number from which you are subtracting), you must borrow 100 cents from the shillings column.
Based on the provided calculations, 4 505.80 - 2 321.25 equals 2 184.55.
Based on the provided calculations, 4 505.80 - 2 321.25 equals 2 184.55.
Based on the provided calculations, 611 180.50 - 211 070.70 equals 400 109.80.
Based on the provided calculations, 611 180.50 - 211 070.70 equals 400 109.80.
Sh 1 is equivalent to 1000 cts.
Sh 1 is equivalent to 1000 cts.
To correctly subtract sh 964 868 and 25 cts minus sh 599 853 and 75 cts, the first step involves converting sh 1 into 200 cts.
To correctly subtract sh 964 868 and 25 cts minus sh 599 853 and 75 cts, the first step involves converting sh 1 into 200 cts.
When multiplying money, you should start by multiplying the shillings before multiplying the cents.
When multiplying money, you should start by multiplying the shillings before multiplying the cents.
Multiplying shillings and cents is fundamentally different from multiplying standard decimal numbers due to the absence of carrying over between place values.
Multiplying shillings and cents is fundamentally different from multiplying standard decimal numbers due to the absence of carrying over between place values.
The result of sh 193432.45 + sh 367563.65 is sh 560996.10.
The result of sh 193432.45 + sh 367563.65 is sh 560996.10.
Borrowing is never required when subtracting money if you carefully align the decimal points.
Borrowing is never required when subtracting money if you carefully align the decimal points.
In subtraction of money, like ordinary subtraction, it does not matter whether you arrange the numbers in the correct place values.
In subtraction of money, like ordinary subtraction, it does not matter whether you arrange the numbers in the correct place values.
Based on the provided calculations, 1 000 000.00 - 850 000.20 equals 149 999.80
Based on the provided calculations, 1 000 000.00 - 850 000.20 equals 149 999.80
Subtraction of money is different from ordinary substation since we deal with different units of currency.
Subtraction of money is different from ordinary substation since we deal with different units of currency.
If you have sh 500 and need to subtract sh 500.50, you don't have enough money to do the subtraction.
If you have sh 500 and need to subtract sh 500.50, you don't have enough money to do the subtraction.
The sum of sh 436.95 and sh 432210.15 is sh 432646.10.
The sum of sh 436.95 and sh 432210.15 is sh 432646.10.
Based on the provided calculations, $\text{sh } 423,293.45 + \text{sh } 549,315.25$ equals $\text{sh } 972,608.70$.
Based on the provided calculations, $\text{sh } 423,293.45 + \text{sh } 549,315.25$ equals $\text{sh } 972,608.70$.
According to the given data, $\text{sh } 14,955.50 + \text{sh } 4,955.55$ sums up to $\text{sh } 19,911.05$.
According to the given data, $\text{sh } 14,955.50 + \text{sh } 4,955.55$ sums up to $\text{sh } 19,911.05$.
The sum of $\text{sh } 181.65 + \text{sh } 6,564.95 + \text{sh } 1,192.25$ is equal to $\text{sh } 7,938.85$.
The sum of $\text{sh } 181.65 + \text{sh } 6,564.95 + \text{sh } 1,192.25$ is equal to $\text{sh } 7,938.85$.
When subtracting money, you should always subtract the shillings before subtracting the cents.
When subtracting money, you should always subtract the shillings before subtracting the cents.
Given the addition problem $1,060.05 + 2,175.15$, the result equals $3,235.20$.
Given the addition problem $1,060.05 + 2,175.15$, the result equals $3,235.20$.
In the example subtraction problem, 420 561 65 - 110 340 40, the resulting cents value is 25.
In the example subtraction problem, 420 561 65 - 110 340 40, the resulting cents value is 25.
Sh 1 is equivalent to 200 cents when converting between shillings and cents during subtraction.
Sh 1 is equivalent to 200 cents when converting between shillings and cents during subtraction.
The calculation $5,075.05 + 3,350.50$ results in $8,425.55$, which is equivalent to $\text{sh } 8,425$ and $55$ cents.
The calculation $5,075.05 + 3,350.50$ results in $8,425.55$, which is equivalent to $\text{sh } 8,425$ and $55$ cents.
If you have sh 500 and spend sh 250 and 50 cts, you will have exactly sh 250 remaining.
If you have sh 500 and spend sh 250 and 50 cts, you will have exactly sh 250 remaining.
Adding $3,009.65$ and $4,087.55$ will result in $7,097.20$.
Adding $3,009.65$ and $4,087.55$ will result in $7,097.20$.
$\text{sh } 356,005.45 + \text{sh } 130,436.95$ totals $\text{sh } 486,442.40$.
$\text{sh } 356,005.45 + \text{sh } 130,436.95$ totals $\text{sh } 486,442.40$.
In the subtraction example of 964 868 25 - 599 853 75, it is necessary to convert shillings to cents because 25 cents is less than 75 cents.
In the subtraction example of 964 868 25 - 599 853 75, it is necessary to convert shillings to cents because 25 cents is less than 75 cents.
When subtracting money, if the cents value being subtracted is larger than the initial cents value, you must borrow 10 shillings from the next higher place value.
When subtracting money, if the cents value being subtracted is larger than the initial cents value, you must borrow 10 shillings from the next higher place value.
The value 'sh 193432.45' is likely properly formatted, displaying sh and cts values.
The value 'sh 193432.45' is likely properly formatted, displaying sh and cts values.
In example 2, dividing sh 205 312 by 45 results in a quotient of sh 4,562 with a remainder of sh 22, which is then converted to 2,200 cts.
In example 2, dividing sh 205 312 by 45 results in a quotient of sh 4,562 with a remainder of sh 22, which is then converted to 2,200 cts.
When subtracting sh 110 340 and 40 cts from sh 420 561 and 65 cts, the resulting amount is more than sh 300 000.
When subtracting sh 110 340 and 40 cts from sh 420 561 and 65 cts, the resulting amount is more than sh 300 000.
Based on example 3, when dividing sh 19,000 and 80 cts by 9, the quotient is precisely sh 2,111 with no remaining cents.
Based on example 3, when dividing sh 19,000 and 80 cts by 9, the quotient is precisely sh 2,111 with no remaining cents.
If you have sh 1000 and spend sh 600 and 50 cts, you will have sh 400 and 50 cts remaining.
If you have sh 1000 and spend sh 600 and 50 cts, you will have sh 400 and 50 cts remaining.
When converting a remainder from shillings to cents, each shilling is equivalent to 100 cents, meaning a remainder of sh 18 would convert to 1,700 cents.
When converting a remainder from shillings to cents, each shilling is equivalent to 100 cents, meaning a remainder of sh 18 would convert to 1,700 cents.
Dividing sh 45 363 by 3 will result in sh 15,121 with no remaining shillings or cents.
Dividing sh 45 363 by 3 will result in sh 15,121 with no remaining shillings or cents.
If you divide sh 45 442 and 50 cts by 15, you will get exactly sh 3,029 and 50 cts.
If you divide sh 45 442 and 50 cts by 15, you will get exactly sh 3,029 and 50 cts.
When multiplying shillings and cents by a single-digit number, you should multiply the shillings first, then the cents.
When multiplying shillings and cents by a single-digit number, you should multiply the shillings first, then the cents.
If multiplying $sh. 50$ and $5$ cts by $6$, the cents column will contain $30$ after the first step.
If multiplying $sh. 50$ and $5$ cts by $6$, the cents column will contain $30$ after the first step.
In the multiplication example, $sh. 50$ and $5$ cts multiplied by $6$, the final answer is $sh. 300.50$.
In the multiplication example, $sh. 50$ and $5$ cts multiplied by $6$, the final answer is $sh. 300.50$.
When multiplying $sh. 250$ and $75$ cts by $10$, the intermediate result for the cents is $75$ cts.
When multiplying $sh. 250$ and $75$ cts by $10$, the intermediate result for the cents is $75$ cts.
When multiplying $sh. 250$ and $75$ cts by $10$, converting $750$ cts results in $sh. 75$ and $0$ cts.
When multiplying $sh. 250$ and $75$ cts by $10$, converting $750$ cts results in $sh. 75$ and $0$ cts.
Multiplying shillings and cents by $10$ only affects the shillings value, leaving the cents unchanged.
Multiplying shillings and cents by $10$ only affects the shillings value, leaving the cents unchanged.
If $100$ cents equals $sh. 1$, then $835$ cents is equal to $sh. 8$ and $35$ cents.
If $100$ cents equals $sh. 1$, then $835$ cents is equal to $sh. 8$ and $35$ cents.
When multiplying $sh. 50.05$ by $6$, the cents part of the product is obtained by calculating $6 \times 5$.
When multiplying $sh. 50.05$ by $6$, the cents part of the product is obtained by calculating $6 \times 5$.
When subtracting shillings and cents, if the cents to be subtracted are more than the cents available, you always borrow 100 from the shilling column.
When subtracting shillings and cents, if the cents to be subtracted are more than the cents available, you always borrow 100 from the shilling column.
When multiplying amounts in shillings and cents, converting the final answer back to a decimal format is optional.
When multiplying amounts in shillings and cents, converting the final answer back to a decimal format is optional.
When subtracting sh 153 221 and 10 cts from sh 367 662 and 10 cts, you need to borrow from the shilling column to perform the subtraction of the cents.
When subtracting sh 153 221 and 10 cts from sh 367 662 and 10 cts, you need to borrow from the shilling column to perform the subtraction of the cents.
To convert cents to shillings, you always divide the number of cents by $10$.
To convert cents to shillings, you always divide the number of cents by $10$.
When subtracting two amounts in shillings and cents, it is necessary to first subtract the shilling amounts and then subtract the cent amounts, regardless of whether borrowing is required.
When subtracting two amounts in shillings and cents, it is necessary to first subtract the shilling amounts and then subtract the cent amounts, regardless of whether borrowing is required.
If you have sh 500 000 and want to subtract sh 250 000 and 50 cts, you will be left with exactly sh 249 999 and 50 cts.
If you have sh 500 000 and want to subtract sh 250 000 and 50 cts, you will be left with exactly sh 249 999 and 50 cts.
Subtracting sh 215 101 and 50 cts from sh 571 171 results in sh 356 070 and 50 cts.
Subtracting sh 215 101 and 50 cts from sh 571 171 results in sh 356 070 and 50 cts.
When subtracting sh 18 129 and 14 cts from sh 268 654 and 14 cts, the cents portion of the result will be zero.
When subtracting sh 18 129 and 14 cts from sh 268 654 and 14 cts, the cents portion of the result will be zero.
When subtracting shillings and cents, one shilling equals 10 cents.
When subtracting shillings and cents, one shilling equals 10 cents.
The result of subtracting sh 11 102 and 60 cts from sh 21 201 and 10 cts is sh 10 098 and 50 cts.
The result of subtracting sh 11 102 and 60 cts from sh 21 201 and 10 cts is sh 10 098 and 50 cts.
When subtracting sh 367 220 and 10 cts from sh 444 330 and 30 cts the result is sh 77 110 and 20 cts.
When subtracting sh 367 220 and 10 cts from sh 444 330 and 30 cts the result is sh 77 110 and 20 cts.
If you subtract sh 53 102 and 75 cts from sh 445 540 and 35 cts the resultant cents will require borrowing from the shilling column.
If you subtract sh 53 102 and 75 cts from sh 445 540 and 35 cts the resultant cents will require borrowing from the shilling column.
Flashcards
What is a square number?
What is a square number?
A square number is the product of a number multiplied by itself.
What does 'squared' mean?
What does 'squared' mean?
It represents a number multiplied by itself (e.g., 5 squared is 5 x 5).
1x1
1x1
1
2x2
2x2
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3x3
3x3
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5x5
5x5
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4x4
4x4
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Square Number
Square Number
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Square of 7
Square of 7
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Square of 10
Square of 10
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Square of 11
Square of 11
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20 Squared
20 Squared
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21 Squared
21 Squared
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8 Squared
8 Squared
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Number Pattern
Number Pattern
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Multiply by Itself
Multiply by Itself
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Square of a number
Square of a number
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Square Root
Square Root
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Find √256
Find √256
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Find √361
Find √361
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Equal Rows and Columns
Equal Rows and Columns
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What is a Square Root?
What is a Square Root?
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What is Prime Factorization?
What is Prime Factorization?
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What is a Factor Tree?
What is a Factor Tree?
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What are Equal Groups of Factors?
What are Equal Groups of Factors?
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What is √676 Prime Factorization?
What is √676 Prime Factorization?
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What is √676?
What is √676?
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What is the square root of 196?
What is the square root of 196?
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What is the square root of 400?
What is the square root of 400?
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What is the square root of 121?
What is the square root of 121?
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What happens when a number in parenthesis is next to each other?
What happens when a number in parenthesis is next to each other?
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Prime Factorization
Prime Factorization
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Product of Prime Factors
Product of Prime Factors
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Prime Number
Prime Number
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Repeated Factor
Repeated Factor
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Grouping Like Factors
Grouping Like Factors
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Simplifying Square Roots
Simplifying Square Roots
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√64 = 8
√64 = 8
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Prime Factors of 676
Prime Factors of 676
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√676 = 26
√676 = 26
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Geometric Square Numbers
Geometric Square Numbers
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Five Squared
Five Squared
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Three Squared
Three Squared
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Four Squared
Four Squared
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Visualizing Square Numbers
Visualizing Square Numbers
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Square Arrangement
Square Arrangement
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Arrangement of dots into boxes
Arrangement of dots into boxes
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What times itself equals 81?
What times itself equals 81?
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What times itself equals 144?
What times itself equals 144?
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What times itself equals 625?
What times itself equals 625?
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What times itself equals 256?
What times itself equals 256?
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What is Finding a Square Root?
What is Finding a Square Root?
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How do you use prime factors to find square roots?
How do you use prime factors to find square roots?
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What are Factors
What are Factors
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What is a square?
What is a square?
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What does 'raised to two' mean?
What does 'raised to two' mean?
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What is squaring a number?
What is squaring a number?
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What is the Square Root Symbol?
What is the Square Root Symbol?
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What does 'finding the square root' mean?
What does 'finding the square root' mean?
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√49 = 7
√49 = 7
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What is an example of a square number?
What is an example of a square number?
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Prime Factorization by Division
Prime Factorization by Division
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Product of Prime Factors by Division
Product of Prime Factors by Division
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Repeated Prime Factor
Repeated Prime Factor
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Grouping Like Prime Factors (Division)
Grouping Like Prime Factors (Division)
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Division Method: Simplifying Square Roots
Division Method: Simplifying Square Roots
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What does squaring mean?
What does squaring mean?
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What is the 'product'?
What is the 'product'?
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What is a dot arrangement?
What is a dot arrangement?
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What are small squares?
What are small squares?
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What does '5²' mean?
What does '5²' mean?
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Geometric Squares
Geometric Squares
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Dots in a Square
Dots in a Square
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Square number definition
Square number definition
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Square Number Pattern
Square Number Pattern
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Squaring
Squaring
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Listing All The Square Numbers
Listing All The Square Numbers
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Raised to Two
Raised to Two
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Example Of Square Number
Example Of Square Number
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Square Number Result
Square Number Result
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Example:
Example:
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Example of square number.
Example of square number.
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Square Root Symbol
Square Root Symbol
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Grouping Like Prime Factors by Division
Grouping Like Prime Factors by Division
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Prime Factors of 676 by Division
Prime Factors of 676 by Division
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What does 'raised to the power of two' mean?
What does 'raised to the power of two' mean?
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Is 5² = 5 x 5 = √625?
Is 5² = 5 x 5 = √625?
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If John's age is √100, how old is he?
If John's age is √100, how old is he?
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How many chickens is 17 raised to 2?
How many chickens is 17 raised to 2?
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Geometrical Square
Geometrical Square
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Small Squares in a Square
Small Squares in a Square
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What does 'squared' represent?
What does 'squared' represent?
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Geometrical Number
Geometrical Number
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Finding the Square
Finding the Square
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Squares Inside the Square
Squares Inside the Square
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81 = 9 x ______
81 = 9 x ______
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144 = _____ x 12
144 = _____ x 12
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625 = 25 x ______
625 = 25 x ______
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_____ = 16 x 16
_____ = 16 x 16
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Prime Factorization definition
Prime Factorization definition
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Factor Tree
Factor Tree
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Equal Pairs Definition
Equal Pairs Definition
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Product of Prime Factors definition
Product of Prime Factors definition
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Definition of Square Root
Definition of Square Root
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Boxes definition
Boxes definition
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Equal Groups of Factors?
Equal Groups of Factors?
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Finding a Square Root?
Finding a Square Root?
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Age relationship
Age relationship
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Square number sequence
Square number sequence
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Another Square sequence
Another Square sequence
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What number multiplies by 20 to get 400
What number multiplies by 20 to get 400
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What is squaring?
What is squaring?
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Square Numbers below 10,000
Square Numbers below 10,000
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Applications of Square Numbers
Applications of Square Numbers
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Dots arrangement
Dots arrangement
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Dots in each set?
Dots in each set?
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What is 'n squared' (n²)?
What is 'n squared' (n²)?
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What is a Geometrical Square?
What is a Geometrical Square?
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What is a Square Pattern?
What is a Square Pattern?
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What is a Square Dot Arrangement?
What is a Square Dot Arrangement?
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Tree Diagram (Factor Tree)
Tree Diagram (Factor Tree)
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Making equal groups
Making equal groups
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Square numbers ÷ 6?
Square numbers ÷ 6?
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Counting number × itself = square?
Counting number × itself = square?
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144 as a number raised to two
144 as a number raised to two
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81 as a number raised to two
81 as a number raised to two
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121 as a number raised to two
121 as a number raised to two
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6 × 6 as a number raised to two
6 × 6 as a number raised to two
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9 × 9 as a number raised to two
9 × 9 as a number raised to two
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15 × 15 as a number raised to two
15 × 15 as a number raised to two
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225 as a number raised to two
225 as a number raised to two
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What is √49?
What is √49?
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What is √25?
What is √25?
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What is √9?
What is √9?
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What is √100?
What is √100?
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What is factor grouping?
What is factor grouping?
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What is the prime factorization of √64?
What is the prime factorization of √64?
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What is a prime Factor?
What is a prime Factor?
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Digital Time
Digital Time
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Quarter Past
Quarter Past
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O'Clock
O'Clock
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Half Past
Half Past
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Quarter To
Quarter To
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Elapsed Time: Addition
Elapsed Time: Addition
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Elapsed Time
Elapsed Time
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Dividing Days and Hours
Dividing Days and Hours
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Converting Remainder Days
Converting Remainder Days
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Adding Hours After Conversion
Adding Hours After Conversion
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Quotient in Time Division
Quotient in Time Division
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Determining Final Answer
Determining Final Answer
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Leap Year
Leap Year
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Short Year
Short Year
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Hour to Minutes
Hour to Minutes
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Day to Hours
Day to Hours
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Week to Days
Week to Days
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Year To Months
Year To Months
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February (Short Year)
February (Short Year)
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February (Leap Year)
February (Leap Year)
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Hours to Days Conversion
Hours to Days Conversion
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Multiplying Years and Months
Multiplying Years and Months
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Converting Months to Years
Converting Months to Years
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Steps for Multiplication of Time
Steps for Multiplication of Time
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Multiplying Months
Multiplying Months
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Converting Months
Converting Months
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Multiplying Years
Multiplying Years
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Adding Converted Years
Adding Converted Years
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Final Result Format
Final Result Format
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8 x 2
8 x 2
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8 x 3
8 x 3
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Multiplying Time Measurements
Multiplying Time Measurements
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Dividing Hours and Minutes
Dividing Hours and Minutes
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Order of Division
Order of Division
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1 Hour
1 Hour
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What are prime numbers?
What are prime numbers?
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What is 'o'clock'?
What is 'o'clock'?
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Clock (a): Time?
Clock (a): Time?
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Clock (b): Time?
Clock (b): Time?
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Clock (c): Time?
Clock (c): Time?
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Clock (d): Time?
Clock (d): Time?
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Clock (e): Time?
Clock (e): Time?
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Clock (f): Time?
Clock (f): Time?
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Dividing Hours
Dividing Hours
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Converting Remainder Hours
Converting Remainder Hours
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Dividing Total Minutes
Dividing Total Minutes
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Time Division Setup
Time Division Setup
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Time Division Answer
Time Division Answer
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What is a Year?
What is a Year?
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What is a Week?
What is a Week?
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Years to Weeks
Years to Weeks
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Multiplying Years & Months
Multiplying Years & Months
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Multiplying Months Placement
Multiplying Months Placement
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Multiplying Years Placement
Multiplying Years Placement
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Year and Month Conversion
Year and Month Conversion
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Multiplying Time Units
Multiplying Time Units
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When to begin multiplying
When to begin multiplying
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Annual Calendar
Annual Calendar
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Twelve Months
Twelve Months
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Month Day Counts
Month Day Counts
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Leap Year Rule
Leap Year Rule
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Short Year Rule
Short Year Rule
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Writing Dates
Writing Dates
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Months with 30 days
Months with 30 days
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Time Multiplication
Time Multiplication
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Multiplying Minutes
Multiplying Minutes
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Multiplying Hours
Multiplying Hours
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Combining Time Units
Combining Time Units
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Minutes Calculation
Minutes Calculation
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Hours Calculation
Hours Calculation
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Adding Carried Over Hours
Adding Carried Over Hours
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Hours Calculation - Example 3
Hours Calculation - Example 3
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Example 3 - Minutes Calculation
Example 3 - Minutes Calculation
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Combining Time Units - Example 3
Combining Time Units - Example 3
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Days in a Week
Days in a Week
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Multiplying Mixed Units
Multiplying Mixed Units
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Years to weeks conversion
Years to weeks conversion
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Order of Multiplication
Order of Multiplication
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Product
Product
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Combined answers
Combined answers
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Final Answer
Final Answer
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Weeks in a Year
Weeks in a Year
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Dividing Years and Months
Dividing Years and Months
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Order of Division (Years/Months)
Order of Division (Years/Months)
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Handling Remainder (Years/Months)
Handling Remainder (Years/Months)
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What are Days and Hours?
What are Days and Hours?
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What is division?
What is division?
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What is a Day?
What is a Day?
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In dividing time, where do you start?
In dividing time, where do you start?
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How many days in 1 week?
How many days in 1 week?
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What is Dividing?
What is Dividing?
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What is 48 weeks / 4?
What is 48 weeks / 4?
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Multiplying Weeks
Multiplying Weeks
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What to divide after weeks?
What to divide after weeks?
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Converting Weeks to Years
Converting Weeks to Years
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Reporting Time Units
Reporting Time Units
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Step 1: Multiply Weeks
Step 1: Multiply Weeks
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Convert excess weeks
Convert excess weeks
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Multiply Years
Multiply Years
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Add Converted Years
Add Converted Years
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Final Answer: Years and Weeks
Final Answer: Years and Weeks
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Converting Minutes to Hours
Converting Minutes to Hours
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Dividing Time Units
Dividing Time Units
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Hours in a Day
Hours in a Day
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What is an hour?
What is an hour?
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What is a minute?
What is a minute?
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Adding time (hours & minutes)
Adding time (hours & minutes)
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How to subtract time
How to subtract time
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First step in dividing days and hours
First step in dividing days and hours
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Second step in dividing days and hours
Second step in dividing days and hours
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Days to Hours Conversion
Days to Hours Conversion
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What is a Remainder?
What is a Remainder?
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Days and Hours Division Steps
Days and Hours Division Steps
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What is Unit Conversion?
What is Unit Conversion?
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Date format: dots
Date format: dots
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Date format: slashes
Date format: slashes
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Date format: dashes
Date format: dashes
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Monthly Calendar
Monthly Calendar
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Days of the week
Days of the week
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Constructing a Calendar
Constructing a Calendar
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Calendar Start Day
Calendar Start Day
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Order of Operations (Time)
Order of Operations (Time)
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Converting Excess Hours
Converting Excess Hours
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Adding Converted Days
Adding Converted Days
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Time Multiplication Answer
Time Multiplication Answer
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Example: 6 days, 12 hours x 4
Example: 6 days, 12 hours x 4
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12 Hours x 4 Conversion
12 Hours x 4 Conversion
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Multiplying the Days
Multiplying the Days
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Total Number of Days
Total Number of Days
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Multiplying Weeks & Days
Multiplying Weeks & Days
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4 Weeks x 5
4 Weeks x 5
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Adding Converted Week
Adding Converted Week
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Converting Days to Weeks
Converting Days to Weeks
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Final Answer Format
Final Answer Format
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10 Weeks x 6 Days
10 Weeks x 6 Days
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Carrying Over Weeks
Carrying Over Weeks
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Total Weeks Value
Total Weeks Value
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Multiply Days
Multiply Days
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56 Days
56 Days
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Months to Years
Months to Years
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Steps for Multiplying Years and Months
Steps for Multiplying Years and Months
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Product of Time
Product of Time
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When to convert months to years?
When to convert months to years?
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Multiply 8 x 2
Multiply 8 x 2
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How long is 1 year in months?
How long is 1 year in months?
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Multiply 8 x 3
Multiply 8 x 3
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8 x 2 Months Calculation
8 x 2 Months Calculation
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Adding Months to Years
Adding Months to Years
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Adding Time
Adding Time
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Subtracting Time
Subtracting Time
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What is a Calendar?
What is a Calendar?
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What is November 30th?
What is November 30th?
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First Sunday of the Month
First Sunday of the Month
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Dividing Time Measurements
Dividing Time Measurements
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Calendar Structure
Calendar Structure
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28th of the Month
28th of the Month
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Year Equivalent
Year Equivalent
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Second Friday
Second Friday
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Division Starting Point
Division Starting Point
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Calculate leave duration
Calculate leave duration
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Return Date
Return Date
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What is Annual Leave?
What is Annual Leave?
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Minute Conversion
Minute Conversion
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Carry-Over Addition
Carry-Over Addition
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Final Time Result
Final Time Result
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Example of time multiplication
Example of time multiplication
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Multiplying the minutes
Multiplying the minutes
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Converting excess minutes to hours
Converting excess minutes to hours
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Multiplying the Hours.
Multiplying the Hours.
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Calculating the Final Answer
Calculating the Final Answer
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Step 1: Multiply Days
Step 1: Multiply Days
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Adding the Extra Weeks
Adding the Extra Weeks
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Writing Remaining Days
Writing Remaining Days
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Example: Multiplying 5 weeks 3 days x 4
Example: Multiplying 5 weeks 3 days x 4
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Breaking down: 5 weeks 3 days x 4
Breaking down: 5 weeks 3 days x 4
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Final Answer: 5 weeks 3 days x 4
Final Answer: 5 weeks 3 days x 4
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Bus travel duration
Bus travel duration
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Minutes to hours
Minutes to hours
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Minutes in a day
Minutes in a day
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Converting hours to days
Converting hours to days
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Hours to minutes conversion
Hours to minutes conversion
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Hours in multiple days
Hours in multiple days
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Multiplying Days and Hours
Multiplying Days and Hours
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Unit Labels in Multiplication
Unit Labels in Multiplication
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Time Answer Format
Time Answer Format
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Mixed Time Units
Mixed Time Units
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Multiply the number of days
Multiply the number of days
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Multiplying weeks and days
Multiplying weeks and days
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Days to Weeks
Days to Weeks
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Weeks/Days Multiplication
Weeks/Days Multiplication
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Carry Over
Carry Over
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What is a product?
What is a product?
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What are weeks?
What are weeks?
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What are days?
What are days?
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Separate Multiplication
Separate Multiplication
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Understand the Conversion
Understand the Conversion
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Time Unit Conversion
Time Unit Conversion
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Final Time Calculation Answer
Final Time Calculation Answer
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Years and Months Multiplication
Years and Months Multiplication
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Order of operations
Order of operations
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Months Place Value
Months Place Value
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Years place value
Years place value
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What is a millimeter?
What is a millimeter?
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What is a centimeter?
What is a centimeter?
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What is a decimeter?
What is a decimeter?
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What is a meter?
What is a meter?
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What is a decameter?
What is a decameter?
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What is a hectometer?
What is a hectometer?
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What is a kilometer?
What is a kilometer?
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mm to meters
mm to meters
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dm to meters
dm to meters
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cm to meters
cm to meters
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dam to meters
dam to meters
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hm to meters
hm to meters
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mm to dm
mm to dm
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km to m
km to m
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Adding same units of length
Adding same units of length
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Adding diff units of length
Adding diff units of length
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What is a millilitre (ml)?
What is a millilitre (ml)?
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What is a litre?
What is a litre?
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How to convert ml to litres
How to convert ml to litres
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How to convert litres to ml
How to convert litres to ml
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What is 8.5 litres in ml?
What is 8.5 litres in ml?
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What is regrouping in addition?
What is regrouping in addition?
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How many hectometers in a kilometer?
How many hectometers in a kilometer?
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What is 7 km 5 hm?
What is 7 km 5 hm?
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What is 7 km 4 hm 9 dam?
What is 7 km 4 hm 9 dam?
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7 km 4 hm 9 dam + 6 km 6 hm 3 dam?
7 km 4 hm 9 dam + 6 km 6 hm 3 dam?
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What are cm and mm?
What are cm and mm?
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What is adding different metric units?
What is adding different metric units?
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What is a Ton (t)?
What is a Ton (t)?
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What is a Kilogram (kg)?
What is a Kilogram (kg)?
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What is a Gram (g)?
What is a Gram (g)?
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Borrowing in Subtraction
Borrowing in Subtraction
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Tons to Kilograms
Tons to Kilograms
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Kilograms to Grams
Kilograms to Grams
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Subtracting Mixed Units (t, kg, g)
Subtracting Mixed Units (t, kg, g)
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Organizing Mixed Units for Subtraction
Organizing Mixed Units for Subtraction
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When to Borrow in Subtraction?
When to Borrow in Subtraction?
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Converting Before Subtracting
Converting Before Subtracting
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Adding metric lengths
Adding metric lengths
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Different metric units
Different metric units
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Subtracting Litres and Millilitres
Subtracting Litres and Millilitres
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Regrouping in Volume Subtraction
Regrouping in Volume Subtraction
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Volume Subtraction
Volume Subtraction
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Finding Remaining Volume
Finding Remaining Volume
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Solve Subtractions
Solve Subtractions
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What is a decimeter (dam)?
What is a decimeter (dam)?
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What is a hectometer (hm)?
What is a hectometer (hm)?
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What is a kilometer (km)?
What is a kilometer (km)?
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How many hm in a km?
How many hm in a km?
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What is adding lengths?
What is adding lengths?
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What is 13 hm?
What is 13 hm?
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What is example A?
What is example A?
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What is example B?
What is example B?
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How many hm make 1 km?
How many hm make 1 km?
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What is a ton?
What is a ton?
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What is a milligram (mg)?
What is a milligram (mg)?
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How to convert tons to kilograms?
How to convert tons to kilograms?
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How to convert milligrams to grams?
How to convert milligrams to grams?
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How to convert grams to kilograms?
How to convert grams to kilograms?
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How to convert grams to milligrams?
How to convert grams to milligrams?
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Adding metric units of mass
Adding metric units of mass
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What is 6 tons in kilograms?
What is 6 tons in kilograms?
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What is 4,250 mg in grams?
What is 4,250 mg in grams?
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What is a metric ton?
What is a metric ton?
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What is a kilogram?
What is a kilogram?
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What is a gram?
What is a gram?
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What is a milligram?
What is a milligram?
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What is a decagram?
What is a decagram?
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What is a hectogram?
What is a hectogram?
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What is a decigram?
What is a decigram?
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What is a centigram?
What is a centigram?
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What is a sub gram?
What is a sub gram?
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Millimetre (mm)
Millimetre (mm)
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Kilometre (km)
Kilometre (km)
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Metric Units of Length
Metric Units of Length
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Converting Larger to Smaller Units
Converting Larger to Smaller Units
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Converting Smaller to Larger Units
Converting Smaller to Larger Units
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1 Metre (m)
1 Metre (m)
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1 Decametre (dam)
1 Decametre (dam)
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Carrying Over in Addition
Carrying Over in Addition
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km to hm conversion
km to hm conversion
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hm to km Conversion
hm to km Conversion
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Adding Distances
Adding Distances
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hm to dam conversion
hm to dam conversion
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Carrying Over
Carrying Over
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Adding Metric Units
Adding Metric Units
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Grams to Kilograms
Grams to Kilograms
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Converting Grams
Converting Grams
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Milligrams to Kilograms
Milligrams to Kilograms
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Converting milligrams to kilograms
Converting milligrams to kilograms
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Unit Conversion
Unit Conversion
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Step 1 of Unit Conversion
Step 1 of Unit Conversion
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Smaller to Larger
Smaller to Larger
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Larger to Smaller
Larger to Smaller
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What is 'taking 1 km or m'?
What is 'taking 1 km or m'?
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How many cm in 1 m?
How many cm in 1 m?
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How many meters are in 1 kilometer?
How many meters are in 1 kilometer?
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Sufficient Subtraction
Sufficient Subtraction
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Order of Subtraction in Mixed Units
Order of Subtraction in Mixed Units
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What is 10 km 160 m 55 cm - 4km 580cm 76cm?
What is 10 km 160 m 55 cm - 4km 580cm 76cm?
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What is 26km 580m - 12km 870m?
What is 26km 580m - 12km 870m?
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What is 27km 240m 64cm - 14km 860m 95cm
What is 27km 240m 64cm - 14km 860m 95cm
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What is 12m 30cm - 4m 35cm?
What is 12m 30cm - 4m 35cm?
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What is Regrouping
What is Regrouping
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What is a meter (m)?
What is a meter (m)?
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What is a centimeter (cm)?
What is a centimeter (cm)?
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What is a millimeter (mm)?
What is a millimeter (mm)?
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Metric Subtraction Rule
Metric Subtraction Rule
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What is length?
What is length?
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Meters to Centimeters
Meters to Centimeters
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Decimeter (dm)
Decimeter (dm)
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Centimeter (cm)
Centimeter (cm)
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Decameter (dam)
Decameter (dam)
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Ton (t)
Ton (t)
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Kilogram (kg)
Kilogram (kg)
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Hectogram (hg)
Hectogram (hg)
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Decagram (dag)
Decagram (dag)
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What is a dekagram (dag)?
What is a dekagram (dag)?
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What is a hectogram (hg)?
What is a hectogram (hg)?
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What is a decigram (dg)?
What is a decigram (dg)?
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What is a centigram (cg)?
What is a centigram (cg)?
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What is a subgram (sg)?
What is a subgram (sg)?
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Column Subtraction (l and ml)
Column Subtraction (l and ml)
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Borrowing in l and ml Subtraction
Borrowing in l and ml Subtraction
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Litre to Millilitre Conversion
Litre to Millilitre Conversion
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Writing the Answer (l and ml)
Writing the Answer (l and ml)
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What is a litre (L)?
What is a litre (L)?
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How many milliliters are in 1 litre?
How many milliliters are in 1 litre?
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Liters to Milliliters Conversion
Liters to Milliliters Conversion
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How many milliliters in 9 litres?
How many milliliters in 9 litres?
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Converting mixed litres to millilitres
Converting mixed litres to millilitres
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6 litres in milliliters
6 litres in milliliters
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1/2 Litre in Millilitres
1/2 Litre in Millilitres
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How many milliliters are in 6 1/2 litres?
How many milliliters are in 6 1/2 litres?
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How do you Combine millilitre Values?
How do you Combine millilitre Values?
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What is multiplying in metric conversions?
What is multiplying in metric conversions?
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What is dividing in metric conversions?
What is dividing in metric conversions?
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Litre (l)
Litre (l)
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Millilitre (ml)
Millilitre (ml)
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Converting Metric Units (Large to Small)
Converting Metric Units (Large to Small)
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Converting Metric Units (Small to Large)
Converting Metric Units (Small to Large)
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Volume Conversion Rule
Volume Conversion Rule
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What is a decimetre (dm)?
What is a decimetre (dm)?
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What is a decametre (dam)?
What is a decametre (dam)?
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What does 'convert' mean?
What does 'convert' mean?
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How many metres in a kilometre?
How many metres in a kilometre?
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Metres to Kilometres Conversion
Metres to Kilometres Conversion
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3250m to km
3250m to km
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What is a decimal?
What is a decimal?
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How many centimeters in a metre?
How many centimeters in a metre?
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Adding Mass Units
Adding Mass Units
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Adding Mass Measurements
Adding Mass Measurements
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Aligning Mass Units
Aligning Mass Units
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What is adding mass?
What is adding mass?
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Mass Unit Order?
Mass Unit Order?
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Adding Different Mass Units
Adding Different Mass Units
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Problem Solving Approach
Problem Solving Approach
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Tonne to Kilogram Conversion
Tonne to Kilogram Conversion
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Kilogram to Gram Conversion
Kilogram to Gram Conversion
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Adding After Conversion
Adding After Conversion
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When to Borrow?
When to Borrow?
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Subtracting Columns
Subtracting Columns
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Hectometre (hm)
Hectometre (hm)
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What is Mass?
What is Mass?
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What are Metric units of mass?
What are Metric units of mass?
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Common metric units of mass
Common metric units of mass
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Liters to Milliliters
Liters to Milliliters
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How to Convert Litres to Milliliters
How to Convert Litres to Milliliters
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9 Litres in Millilitres
9 Litres in Millilitres
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6 Litres Converted
6 Litres Converted
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Tons to Kilograms Conversion
Tons to Kilograms Conversion
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mg to g
mg to g
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Grams to Milligrams Conversion
Grams to Milligrams Conversion
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Kilograms to Grams Conversion?
Kilograms to Grams Conversion?
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Adding Metric Units - Start Where?
Adding Metric Units - Start Where?
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Tons and Kilograms
Tons and Kilograms
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Gram (g)
Gram (g)
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Subtracting Metric Mass
Subtracting Metric Mass
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Metric Mass Subtraction Example
Metric Mass Subtraction Example
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Kilogram Subtraction
Kilogram Subtraction
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Ton Subtraction
Ton Subtraction
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Final Answer (Mass)
Final Answer (Mass)
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Borrowing in Mass Subtraction
Borrowing in Mass Subtraction
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Subtracting with Grams
Subtracting with Grams
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Metric Units of Mass
Metric Units of Mass
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Money in Short Form
Money in Short Form
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Shilling-Cent Conversion
Shilling-Cent Conversion
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10 Cent Coins in Shillings
10 Cent Coins in Shillings
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Shillings from Multiple Cents
Shillings from Multiple Cents
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Salary in Short Form
Salary in Short Form
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Addition of Money (Shillings and Cents)
Addition of Money (Shillings and Cents)
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Value of Money in Words
Value of Money in Words
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Shillings and Cents
Shillings and Cents
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Adding Shillings and Cents
Adding Shillings and Cents
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sh and cts Meanings
sh and cts Meanings
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Conversion: Cents to Shillings
Conversion: Cents to Shillings
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Adding Cents First
Adding Cents First
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Converting Excess Cents
Converting Excess Cents
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45 cts + 20 cts
45 cts + 20 cts
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625 sh + 364 sh
625 sh + 364 sh
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65 cts + 75 cts
65 cts + 75 cts
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Dividing Money
Dividing Money
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Shillings Division
Shillings Division
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Cents Division
Cents Division
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Quotient
Quotient
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Final Answer (Money)
Final Answer (Money)
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Shilling Symbol
Shilling Symbol
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Cent
Cent
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Division
Division
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Example of Division
Example of Division
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Cents to Shillings Conversion
Cents to Shillings Conversion
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Separate Addition
Separate Addition
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Total Amount
Total Amount
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Adding Currency Values
Adding Currency Values
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Sum in Shillings and Cents
Sum in Shillings and Cents
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Decimal Alignment
Decimal Alignment
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Columnar Addition
Columnar Addition
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Addition Operation
Addition Operation
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What does 'left with' mean?
What does 'left with' mean?
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What does the symbol '@' mean in math problems?
What does the symbol '@' mean in math problems?
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What is the total cost of multiple items?
What is the total cost of multiple items?
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What means 'equally among themselves'?
What means 'equally among themselves'?
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What is an equal share?
What is an equal share?
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Tanzanian Currency
Tanzanian Currency
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Tanzanian Cent
Tanzanian Cent
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Tanzanian Shilling
Tanzanian Shilling
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Currency Forms
Currency Forms
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Addition of Shillings
Addition of Shillings
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Finding Change
Finding Change
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Total Cost Calculation
Total Cost Calculation
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What is 'left with' in subtraction?
What is 'left with' in subtraction?
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What does '@' mean in pricing?
What does '@' mean in pricing?
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How to calculate total cost?
How to calculate total cost?
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How to find the price of one item?
How to find the price of one item?
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How to divide money equally?
How to divide money equally?
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Currency Coins in Cents
Currency Coins in Cents
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Currency Coins in Shillings
Currency Coins in Shillings
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Currency Notes
Currency Notes
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Shilling to Cent Conversion
Shilling to Cent Conversion
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Writing Money Amounts
Writing Money Amounts
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Abbreviation for Shilling
Abbreviation for Shilling
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Abbreviation for Cents
Abbreviation for Cents
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Separating Shillings and Cents
Separating Shillings and Cents
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50 Cents in 1 Shilling
50 Cents in 1 Shilling
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Multiplying Money
Multiplying Money
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Subtraction
Subtraction
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Addition
Addition
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Multiplication
Multiplication
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Calculate difference
Calculate difference
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How much remains?
How much remains?
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Calculate the remainder
Calculate the remainder
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Work out the change
Work out the change
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Find how much is left
Find how much is left
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Shilling to Cents
Shilling to Cents
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Addition of money
Addition of money
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Short form of 'Fifty five thousand shillings and eighty five cents'
Short form of 'Fifty five thousand shillings and eighty five cents'
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Short form of 'Six hundred and forty shillings and five cents'
Short form of 'Six hundred and forty shillings and five cents'
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Short form of 'One shilling and fifty cents'
Short form of 'One shilling and fifty cents'
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Short form of 'Nine hundred and ninety nine thousand, eight hundred shillings and ninety cents'
Short form of 'Nine hundred and ninety nine thousand, eight hundred shillings and ninety cents'
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Short form of 'Fifty shillings and sixty cents'
Short form of 'Fifty shillings and sixty cents'
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How many 10 cents are in 5 shillings?
How many 10 cents are in 5 shillings?
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How many shillings are 30 times 10 cents?
How many shillings are 30 times 10 cents?
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Meter (m)
Meter (m)
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Converting to smaller units
Converting to smaller units
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How many ml in a litre?
How many ml in a litre?
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18,000 ml to litres
18,000 ml to litres
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Addition with Conversion
Addition with Conversion
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Adding Hectometers
Adding Hectometers
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Adding km, hm, and dam
Adding km, hm, and dam
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Conversion factor: ml to litres
Conversion factor: ml to litres
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What is 8500 ml in litres?
What is 8500 ml in litres?
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4 1/2 litres in ml
4 1/2 litres in ml
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14000 ml in litres
14000 ml in litres
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What is subtraction?
What is subtraction?
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What is addition?
What is addition?
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Volume addition
Volume addition
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What is volume?
What is volume?
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Subtracting metric units
Subtracting metric units
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Adding Lengths
Adding Lengths
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Adding Different Units
Adding Different Units
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What is a dekameter/decametre(dam)?
What is a dekameter/decametre(dam)?
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Subtracting Metric Lengths
Subtracting Metric Lengths
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Order of Subtraction
Order of Subtraction
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Aligning Numbers
Aligning Numbers
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Separate Columns
Separate Columns
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Borrowing in Metric Units
Borrowing in Metric Units
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What is subtracting measurements?
What is subtracting measurements?
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Subtracting with insufficient grams
Subtracting with insufficient grams
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Final value after converting
Final value after converting
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How to convert ml to L?
How to convert ml to L?
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What is 6.5L in ml?
What is 6.5L in ml?
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What is 18000ml in L?
What is 18000ml in L?
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How to subtract metric units?
How to subtract metric units?
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Subtracting Metric Units of Mass
Subtracting Metric Units of Mass
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Regrouping in Metric Subtraction
Regrouping in Metric Subtraction
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Tons to Kilograms Relationship
Tons to Kilograms Relationship
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Kilograms to Grams Relationship
Kilograms to Grams Relationship
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What is conversion?
What is conversion?
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km → m Calculation
km → m Calculation
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m → dm Calculation
m → dm Calculation
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cm → m Calculation
cm → m Calculation
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18000 ml equals how many litres?
18000 ml equals how many litres?
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Same Units Required
Same Units Required
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Subtraction with Metric Units
Subtraction with Metric Units
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Subtracting Centimeters
Subtracting Centimeters
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Subtracting Meters
Subtracting Meters
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Finding the Difference
Finding the Difference
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Vertical Subtraction
Vertical Subtraction
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Check the Solutions Column
Check the Solutions Column
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1 Litre equals?
1 Litre equals?
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Volume: Large to Small
Volume: Large to Small
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Volume: Small to Large
Volume: Small to Large
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Large to Small: Multiply or Divide?
Large to Small: Multiply or Divide?
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Small to Large: Multiply or Divide?
Small to Large: Multiply or Divide?
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Volume Measurement
Volume Measurement
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Adding Tons and Kilograms
Adding Tons and Kilograms
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Steps for Adding t and kg
Steps for Adding t and kg
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Steps for Adding g and mg
Steps for Adding g and mg
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Adding Grams and Milligrams
Adding Grams and Milligrams
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What is 4 g 225 mg + 4 g 370 mg?
What is 4 g 225 mg + 4 g 370 mg?
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What is 4 t 450 kg + 3 t 350 kg?
What is 4 t 450 kg + 3 t 350 kg?
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What is 10 t 470 kg + 17 t 475 kg?
What is 10 t 470 kg + 17 t 475 kg?
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What is 7 t 800 kg combined?
What is 7 t 800 kg combined?
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What is Litres (L) and Millilitres (ml)?
What is Litres (L) and Millilitres (ml)?
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How to find spilled water?
How to find spilled water?
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How to find the difference?
How to find the difference?
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How to find the length of segments?
How to find the length of segments?
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How to find kerosene in the second tank?
How to find kerosene in the second tank?
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How to find the total bought?
How to find the total bought?
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How to find the second piece of wood?
How to find the second piece of wood?
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What is the relationship between metre and centimetre?
What is the relationship between metre and centimetre?
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Converting large to small
Converting large to small
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Convert mm to m
Convert mm to m
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Convert dm to m
Convert dm to m
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Convert cm to m
Convert cm to m
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Convert dam to m
Convert dam to m
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Convert hm to m
Convert hm to m
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Convert mm to dm
Convert mm to dm
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Adding same metric lengths
Adding same metric lengths
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Adding different metric lengths
Adding different metric lengths
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Milligrams to Grams
Milligrams to Grams
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Grams to Milligrams
Grams to Milligrams
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Adding Metric Mass Units
Adding Metric Mass Units
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What is the Metric System?
What is the Metric System?
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Subtract Mass Values
Subtract Mass Values
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Subtract Volume Values
Subtract Volume Values
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Water Spilled Out
Water Spilled Out
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Fish Sales Difference
Fish Sales Difference
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Total Length
Total Length
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Kerosene in Second Tank
Kerosene in Second Tank
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Total Weight
Total Weight
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Length of Second Wood Piece
Length of Second Wood Piece
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Metre to Centimetre
Metre to Centimetre
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Litres and Millilitres
Litres and Millilitres
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Adding Volumes: ml First
Adding Volumes: ml First
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Carrying Over Litres
Carrying Over Litres
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Adding Volumes: Litres
Adding Volumes: Litres
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Combine l and ml
Combine l and ml
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3 l 600 ml + 4 l 450 ml Example
3 l 600 ml + 4 l 450 ml Example
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6 l 550 ml + 3 l 160 ml Example
6 l 550 ml + 3 l 160 ml Example
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Conversion of volumes
Conversion of volumes
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Shilling-Cent Relationship
Shilling-Cent Relationship
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Shillings and Cents Notation
Shillings and Cents Notation
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Combined Currency Notation
Combined Currency Notation
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Writing Currency Values
Writing Currency Values
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What is a purchasing problem?
What is a purchasing problem?
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What does the symbol '@' mean?
What does the symbol '@' mean?
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What is the 'total amount paid'?
What is the 'total amount paid'?
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What is dividing equally?
What is dividing equally?
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Shilling
Shilling
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Two hundred shillings and twenty five cents
Two hundred shillings and twenty five cents
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Fifty five thousand shillings and eighty five cents
Fifty five thousand shillings and eighty five cents
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Rozi's salary in short from
Rozi's salary in short from
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Multiplying Shillings & Cents
Multiplying Shillings & Cents
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Multiply Cents First
Multiply Cents First
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Record Cents Result
Record Cents Result
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Multiply Shillings
Multiply Shillings
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Record Shillings Result
Record Shillings Result
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Combine Shilling and Cent Values
Combine Shilling and Cent Values
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Convert Excess Cents
Convert Excess Cents
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Converting Cents to Shillings
Converting Cents to Shillings
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Adding converted Shillings
Adding converted Shillings
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What is Quotient?
What is Quotient?
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What is the 'shilling to cents' conversion?
What is the 'shilling to cents' conversion?
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What is Long Division?
What is Long Division?
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What is a Divisor?
What is a Divisor?
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What is a Dividend?
What is a Dividend?
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What is 'Convert'?
What is 'Convert'?
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What is 'Divide'?
What is 'Divide'?
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What is Currency Value?
What is Currency Value?
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What is 'Adding Cents'?
What is 'Adding Cents'?
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Money Operations
Money Operations
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Money Management Skills
Money Management Skills
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Value of Money
Value of Money
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Proper Change
Proper Change
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Word Problems (Money)
Word Problems (Money)
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Shillings & Cents Division
Shillings & Cents Division
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What is Remainders conversion?
What is Remainders conversion?
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What is the Quotient?
What is the Quotient?
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How many cents in a shilling?
How many cents in a shilling?
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What are Steps to solving?
What are Steps to solving?
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What are Remainders?
What are Remainders?
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Short Form for Shillings and Cents
Short Form for Shillings and Cents
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Writing Money in Words
Writing Money in Words
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Short Form Example
Short Form Example
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sh 1 100.20 in words
sh 1 100.20 in words
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sh 5 088.35 in words
sh 5 088.35 in words
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sh 75 400.10 in words
sh 75 400.10 in words
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sh 230 000.70 in words
sh 230 000.70 in words
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What is total cost?
What is total cost?
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What is a word problem?
What is a word problem?
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What are shillings?
What are shillings?
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What are cents?
What are cents?
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How do you find total price?
How do you find total price?
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What is the next step?
What is the next step?
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How to calculate the total cost with quantity and price?
How to calculate the total cost with quantity and price?
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What does 'divided equally' mean?
What does 'divided equally' mean?
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Carrying Over in sh/cts Addition
Carrying Over in sh/cts Addition
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Adding in Columns
Adding in Columns
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Adding the Cents Column
Adding the Cents Column
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Adding the Shillings Column
Adding the Shillings Column
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Shilling Division Step
Shilling Division Step
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Cent Division Step
Cent Division Step
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Final Money Division Answer
Final Money Division Answer
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sh 10.50 ÷ 5 = ?
sh 10.50 ÷ 5 = ?
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Adding Money
Adding Money
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What is expanded addition?
What is expanded addition?
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What is adding in columns?
What is adding in columns?
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How to add quantities?
How to add quantities?
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What is Place Value?
What is Place Value?
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What is carrying over?
What is carrying over?
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What is the sum?
What is the sum?
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What is the difference?
What is the difference?
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How do you subtract cents?
How do you subtract cents?
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What requires regrouping?
What requires regrouping?
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sh to cts conversion
sh to cts conversion
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What does keep columns aligned mean?
What does keep columns aligned mean?
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What is the answer?
What is the answer?
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How do you subtract shillings?
How do you subtract shillings?
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Subtracting Shillings & Cents
Subtracting Shillings & Cents
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Borrowing in Shilling Subtraction
Borrowing in Shilling Subtraction
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Adding Borrowed Cents
Adding Borrowed Cents
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Shilling Subtraction
Shilling Subtraction
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Align & Subtract
Align & Subtract
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Subtracting Cents
Subtracting Cents
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Add Cents
Add Cents
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Subtract Shillings
Subtract Shillings
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Calculating Remaining Money
Calculating Remaining Money
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What are Shillings and Cents?
What are Shillings and Cents?
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What are Addends?
What are Addends?
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What is Column Addition?
What is Column Addition?
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Place Value
Place Value
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Lining up Decimals
Lining up Decimals
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How to Change Shillings to Cents
How to Change Shillings to Cents
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Dividing Shillings and Cents
Dividing Shillings and Cents
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How to divide currency
How to divide currency
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Converting Shilling Remainders
Converting Shilling Remainders
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What does it mean to Account all currency?
What does it mean to Account all currency?
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Division Answer Layout
Division Answer Layout
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What does Re-Divided mean?
What does Re-Divided mean?
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Subtracting Money
Subtracting Money
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Steps for Subtracting Money
Steps for Subtracting Money
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Cents (cts)
Cents (cts)
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Shilling (sh)
Shilling (sh)
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Difference
Difference
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1 Shilling =
1 Shilling =
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Converting Shillings to Cents
Converting Shillings to Cents
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Column Arrangement
Column Arrangement
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Result of Subtraction
Result of Subtraction
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What is profit?
What is profit?
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Total Yearly Deposits
Total Yearly Deposits
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Equal Share
Equal Share
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Combine total monthly salaries
Combine total monthly salaries
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Combine cost of x3 cupboards
Combine cost of x3 cupboards
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Subtraction of Money
Subtraction of Money
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Steps for Money Subtraction
Steps for Money Subtraction
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Difference (in Subtraction)
Difference (in Subtraction)
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Borrowing in Subtraction (Money)
Borrowing in Subtraction (Money)
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Remainder in Subtraction
Remainder in Subtraction
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Units in Money Subtraction Answer
Units in Money Subtraction Answer
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Dividing Shillings
Dividing Shillings
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Dividing Cents
Dividing Cents
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Example Shilling Division
Example Shilling Division
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Example Cent Division
Example Cent Division
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Money Division Steps
Money Division Steps
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Complete Division Example
Complete Division Example
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Adding Cents & Shillings
Adding Cents & Shillings
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Subtracting Cents & Shillings
Subtracting Cents & Shillings
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Shilling Subtraction Steps
Shilling Subtraction Steps
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How to do subtraction?
How to do subtraction?
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Column Alignment
Column Alignment
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Shilling Notation
Shilling Notation
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Cent Notation
Cent Notation
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What is Multiplicative Cost?
What is Multiplicative Cost?
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What is Remaining Amount?
What is Remaining Amount?
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What is Currency?
What is Currency?
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What is 23,500.50 x 11 in shillings?
What is 23,500.50 x 11 in shillings?
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How to find remaining money?
How to find remaining money?
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What are Problem-Solving Strategies?
What are Problem-Solving Strategies?
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What is Problem Analysis?
What is Problem Analysis?
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What is 111.20 ÷ 20?
What is 111.20 ÷ 20?
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Basic Money Operations
Basic Money Operations
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Obtaining Change
Obtaining Change
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Steps for Adding Shillings and Cents
Steps for Adding Shillings and Cents
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Writing Cents
Writing Cents
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Writing Shillings
Writing Shillings
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Convert 140 Cents
Convert 140 Cents
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Money Subtraction
Money Subtraction
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Subtracting Shillings
Subtracting Shillings
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Insufficient Cents
Insufficient Cents
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Adjusting Cents After Borrowing
Adjusting Cents After Borrowing
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Adjusting Shillings After Borrowing
Adjusting Shillings After Borrowing
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Remaining total
Remaining total
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Multiplying Cents First
Multiplying Cents First
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What is Converting Remainders?
What is Converting Remainders?
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Multiplication of Money
Multiplication of Money
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What is the Divisor?
What is the Divisor?
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Multiplication Result
Multiplication Result
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Finding Total Value
Finding Total Value
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Multiplying with Money
Multiplying with Money
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Operations Involving Money
Operations Involving Money
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Remainder to Cents
Remainder to Cents
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Adding Cents
Adding Cents
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Combining Shillings and Cents
Combining Shillings and Cents
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Total Money Value
Total Money Value
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Cents to Shillings
Cents to Shillings
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Align Place Values
Align Place Values
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Adding Shillings
Adding Shillings
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What is a solution strategy?
What is a solution strategy?
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What does convert shillings to cents mean?
What does convert shillings to cents mean?
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What is money subtraction?
What is money subtraction?
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What is Balancing?
What is Balancing?
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What is insufficient subtraction?
What is insufficient subtraction?
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What is currency conversion?
What is currency conversion?
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What is exchange rate?
What is exchange rate?
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Multiply Cents
Multiply Cents
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Cents Column
Cents Column
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Shillings Column
Shillings Column
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Convert Cents
Convert Cents
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Cents Overflow
Cents Overflow
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Adjusted Shillings
Adjusted Shillings
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Verify Answer
Verify Answer
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Accuracy
Accuracy
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Borrowing in Cents
Borrowing in Cents
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Subtract Shillings and Cents
Subtract Shillings and Cents
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Shillings and Cents Subtraction
Shillings and Cents Subtraction
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Borrowing for Subtraction
Borrowing for Subtraction
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Adding Cents Before Subtraction
Adding Cents Before Subtraction
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What is a Shilling?
What is a Shilling?
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Study Notes
- The square root of a number can be found using a tree diagram
Steps to find the square root using a tree diagram
- Write the square root out, √64
- Generate the product of prime factors of 64 √64 = √2×2×2×2×2×2
- Arrange like factors into groups of two√64 = √(2 × 2) × (2 × 2) × (2 × 2)= √2 × 2 × √2×2×2×2
- √2 × 2 = 2, so √64 = √2 × 2 × √2 × 2 × √2 × 2 = 2 × 2 × 2= 8 Thus, √64 = 8
Steps to find the prime factors of 676 by division
- Express 676 as a product of its prime factors; meaning 676 = 2 x 2 x 13 x 13
- The product of the prime factors of 676 is: √676 = √2 x 2 x 13 x 13
- Arrange the factors into two equal groups: √676 = √(2 x 2) x (13 x 13) = (√2 x 2) x (√13 x 13)
- Since √2 x 2 = 2 and √13 x 13 = 13, √(2 x 2) x (13 x 13) = 2 x 13 = 26
- √676 = 26
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Description
Learn how to calculate square numbers up to 10,000 and solve related word problems. This chapter explains how to determine the square root of numbers up to three digits. The knowledge applies to measuring, describing computer memory, and understanding growth phenomena.
