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Under the Open Government Licence v3.0, what is the correct attribution to include when reusing material developed by the Standards and Testing Agency?
Under the Open Government Licence v3.0, what is the correct attribution to include when reusing material developed by the Standards and Testing Agency?
- ‘Contains material developed by the Standards and Testing Agency for 2024 national curriculum assessments and licensed under Open Government Licence v3.0’ (correct)
- ‘Licensed under Open Government Licence v3.0’
- ‘Copyright Standards and Testing Agency’
- ‘Sourced from SATs-Papers.co.uk’
According to the provided text, what is the primary condition for schools to reuse test materials in their entirety without seeking additional permissions?
According to the provided text, what is the primary condition for schools to reuse test materials in their entirety without seeking additional permissions?
- If the materials are for teaching purposes as defined in the Copyright Designs and Patents Act 1988 (CDPA). (correct)
- If the materials are used for commercial purposes.
- If the materials are re-distributed to other schools.
- If the materials have been modified and adapted.
What action should be taken if a user wants to reuse third-party copyright content found within the test materials, and their intended use is not expressly permitted under the Copyright Designs and Patents Act 1988 (CDPA)?
What action should be taken if a user wants to reuse third-party copyright content found within the test materials, and their intended use is not expressly permitted under the Copyright Designs and Patents Act 1988 (CDPA)?
- The user must obtain permission from the relevant copyright owners or remove/replace the content with appropriately licensed material. (correct)
- The user must cite the Standards and Testing Agency.
- Re-use of third-party content is always permitted under the Open Government Licence v3.0.
- The user must obtain permission from the Standards and Testing Agency.
Where can one locate the '2024 key stage 2 tests copyright report' to identify the copyright owners of third-party content within the test materials?
Where can one locate the '2024 key stage 2 tests copyright report' to identify the copyright owners of third-party content within the test materials?
If a school intends to use a figure from the test materials in a way that falls outside the exceptions defined in the Copyright Designs and Patents Act 1988, what steps should they take?
If a school intends to use a figure from the test materials in a way that falls outside the exceptions defined in the Copyright Designs and Patents Act 1988, what steps should they take?
A triangle is drawn on a grid, and a vertical mirror line is placed to its right. Which transformation accurately describes the reflection of the triangle across the mirror line?
A triangle is drawn on a grid, and a vertical mirror line is placed to its right. Which transformation accurately describes the reflection of the triangle across the mirror line?
Amir purchases two fruits from the cafeteria and pays with a £2 coin. He receives £1.50 in change. Which calculation determines the combined cost of the two fruits?
Amir purchases two fruits from the cafeteria and pays with a £2 coin. He receives £1.50 in change. Which calculation determines the combined cost of the two fruits?
Layla's basketball scores from her first three games are represented on a graph. What information is essential to accurately interpret and compare her performance across the games?
Layla's basketball scores from her first three games are represented on a graph. What information is essential to accurately interpret and compare her performance across the games?
A school is organizing a fun run to raise money. They estimate that each participant will run an average of 5 kilometers. What additional piece of information is most crucial for them to estimate the total distance run by all participants?
A school is organizing a fun run to raise money. They estimate that each participant will run an average of 5 kilometers. What additional piece of information is most crucial for them to estimate the total distance run by all participants?
A recipe for cookies calls for $\frac{2}{3}$ cup of flour. If you want to make half of the recipe, what fraction of a cup of flour do you need?
A recipe for cookies calls for $\frac{2}{3}$ cup of flour. If you want to make half of the recipe, what fraction of a cup of flour do you need?
A rectangular garden has a length of 8 meters and a width of 6 meters. A path of 1 meter wide is built around the garden. What calculation is needed to find the total area of the garden including the path?
A rectangular garden has a length of 8 meters and a width of 6 meters. A path of 1 meter wide is built around the garden. What calculation is needed to find the total area of the garden including the path?
A shop sells bags of marbles. Each bag contains 25 marbles. Sarah wants to give 3 marbles to each of her 18 friends. How many bags of marbles does Sarah need to buy?
A shop sells bags of marbles. Each bag contains 25 marbles. Sarah wants to give 3 marbles to each of her 18 friends. How many bags of marbles does Sarah need to buy?
A train leaves London at 14:50 and arrives in Edinburgh at 19:30. How long does the train journey take?
A train leaves London at 14:50 and arrives in Edinburgh at 19:30. How long does the train journey take?
Which number is both a common multiple of 4 and 5, and a common factor of 80 and 120?
Which number is both a common multiple of 4 and 5, and a common factor of 80 and 120?
Given the equation $3 \times b - a = 2$, if $a = 13$, what is the value of $b$?
Given the equation $3 \times b - a = 2$, if $a = 13$, what is the value of $b$?
A translation on a coordinate grid moves a point four units to the left. Which of the following translations demonstrates this?
A translation on a coordinate grid moves a point four units to the left. Which of the following translations demonstrates this?
Olivia has two jars of beads, Jar A and Jar B. Jar A has double the number of beads as Jar B. Which statement accurately explains why 25% of the beads in Jar A is the same as 50% of the beads in Jar B?
Olivia has two jars of beads, Jar A and Jar B. Jar A has double the number of beads as Jar B. Which statement accurately explains why 25% of the beads in Jar A is the same as 50% of the beads in Jar B?
If a shape is translated from coordinates (2, 3) to (6, 3), what type of translation has occurred?
If a shape is translated from coordinates (2, 3) to (6, 3), what type of translation has occurred?
What value of 'a' would make the following equation true, given that b = 2: $3 \times b - a = 2$?
What value of 'a' would make the following equation true, given that b = 2: $3 \times b - a = 2$?
Jar A contains 100 beads and Jar B contains 50 beads. What percentage of beads should be taken from Jar A to equal 50% of the beads in Jar B?
Jar A contains 100 beads and Jar B contains 50 beads. What percentage of beads should be taken from Jar A to equal 50% of the beads in Jar B?
A shape undergoes three translations: 2 units left, 5 units right, and then 1 unit left. What single translation is equivalent to these three combined translations?
A shape undergoes three translations: 2 units left, 5 units right, and then 1 unit left. What single translation is equivalent to these three combined translations?
What value will correctly complete the equation: $3.207 \times 100 = $ ? $\times 10$?
What value will correctly complete the equation: $3.207 \times 100 = $ ? $\times 10$?
Given the number 9,658,214, which statement is true?
Given the number 9,658,214, which statement is true?
Chen buys four items costing £1.50, £0.70, £1.45, and an unknown amount for butter. She pays with a £10 note and receives £3.85 change. What is the price of the butter?
Chen buys four items costing £1.50, £0.70, £1.45, and an unknown amount for butter. She pays with a £10 note and receives £3.85 change. What is the price of the butter?
On a scale from 1 kilogram to 2 kilograms, marked with 1.5 kilograms in the middle, where would 1350 grams be located?
On a scale from 1 kilogram to 2 kilograms, marked with 1.5 kilograms in the middle, where would 1350 grams be located?
A hall has 1,250 seats. At 7 pm, 880 seats are filled. At 8 pm, there are 40 empty seats. How many seats were filled between 7 pm and 8 pm?
A hall has 1,250 seats. At 7 pm, 880 seats are filled. At 8 pm, there are 40 empty seats. How many seats were filled between 7 pm and 8 pm?
A school has a break from 10:15 am to 10:30 am and lunchtime from 12:40 pm to 1:30 pm each day. What is the total time the school has for breaks and lunchtime in a 5-day week?
A school has a break from 10:15 am to 10:30 am and lunchtime from 12:40 pm to 1:30 pm each day. What is the total time the school has for breaks and lunchtime in a 5-day week?
Which calculation correctly finds the difference between the product of 12 and 8, and the sum of 25 and 35?
Which calculation correctly finds the difference between the product of 12 and 8, and the sum of 25 and 35?
If a train travels 235 miles in 3 hours, what is the approximate average speed of the train per hour?
If a train travels 235 miles in 3 hours, what is the approximate average speed of the train per hour?
Layla scored points in four games. After three games, she scored 4, 10, and 8 points respectively. If her total score after four games is 25, how many points did she score in the fourth game?
Layla scored points in four games. After three games, she scored 4, 10, and 8 points respectively. If her total score after four games is 25, how many points did she score in the fourth game?
In a number sequence, the numbers increase by the same amount each time. Given the sequence: -11, _, 1, 7, _, 19, what are the two missing numbers?
In a number sequence, the numbers increase by the same amount each time. Given the sequence: -11, _, 1, 7, _, 19, what are the two missing numbers?
Consider the incomplete multiplication: 5_ x _3 = 7_2
. What are the missing digits that make this multiplication correct?
Consider the incomplete multiplication: 5_ x _3 = 7_2
. What are the missing digits that make this multiplication correct?
Olivia is thinking of a number that meets the following criteria:
- Greater than 236
- Less than 245
- Has a 3 in the tens place
- Is an even number.
What number is Olivia thinking of?
Olivia is thinking of a number that meets the following criteria:
- Greater than 236
- Less than 245
- Has a 3 in the tens place
- Is an even number. What number is Olivia thinking of?
A box holds 40 packets of envelopes, and each packet contains 25 envelopes. How many envelopes are in the box?
A box holds 40 packets of envelopes, and each packet contains 25 envelopes. How many envelopes are in the box?
What whole number, when rounded to the nearest ten thousand, results in 820,000?
What whole number, when rounded to the nearest ten thousand, results in 820,000?
Which two of the following calculations have the same answer?
I. $4 \div 10$
II. $40 \div 10$
III. $4 \div 100$
IV. $40 \div 100$
Express this answer as a decimal.
Which two of the following calculations have the same answer?
I. $4 \div 10$
II. $40 \div 10$
III. $4 \div 100$
IV. $40 \div 100$
Express this answer as a decimal.
Select the missing digits in the following multiplication problem:
? 5
× 2 ?
------
2 7 5
+? 1 0
------
? 3 7 5
Select the missing digits in the following multiplication problem:
? 5
× 2 ?
------
2 7 5
+? 1 0
------
? 3 7 5
Consider lines AB, CD, GH, and EF. If AB is parallel to CD, and GH is perpendicular to CD, which statement must be true?
Consider lines AB, CD, GH, and EF. If AB is parallel to CD, and GH is perpendicular to CD, which statement must be true?
Amina, William, Layla, Chen, and Dev travel to school. Their distances are 1.8 km, 2.4 km, 3.2 km, 1.6 km, and 4.5 km respectively. If Layla starts taking a different route that is 0.7 km shorter, how does this affect the mean distance traveled by the group?
Amina, William, Layla, Chen, and Dev travel to school. Their distances are 1.8 km, 2.4 km, 3.2 km, 1.6 km, and 4.5 km respectively. If Layla starts taking a different route that is 0.7 km shorter, how does this affect the mean distance traveled by the group?
Mrs. Mills plants 940 seeds in trays, with 12 seeds per tray. Determine the fraction of the last tray that is filled.
Mrs. Mills plants 940 seeds in trays, with 12 seeds per tray. Determine the fraction of the last tray that is filled.
Given the numbers 40, 60, 64, and 100, which pair correctly completes the statements '___ is a square number' and '___ is a cube number'?
Given the numbers 40, 60, 64, and 100, which pair correctly completes the statements '___ is a square number' and '___ is a cube number'?
A baker makes 300 cupcakes. He sells 2/5 of them in the morning and 1/3 of the remainder in the afternoon. How many cupcakes are left unsold?
A baker makes 300 cupcakes. He sells 2/5 of them in the morning and 1/3 of the remainder in the afternoon. How many cupcakes are left unsold?
Sarah has a rectangular garden that is 12 meters long and 8 meters wide. She decides to build a fence around the garden. If each meter of fencing costs $5, what is the total cost of the fence?
Sarah has a rectangular garden that is 12 meters long and 8 meters wide. She decides to build a fence around the garden. If each meter of fencing costs $5, what is the total cost of the fence?
A train travels at a constant speed of 80 miles per hour. How long will it take the train to travel 520 miles?
A train travels at a constant speed of 80 miles per hour. How long will it take the train to travel 520 miles?
John buys a video game that is on sale for 20% off. The original price of the video game is $45. How much does John pay for the video game after the discount?
John buys a video game that is on sale for 20% off. The original price of the video game is $45. How much does John pay for the video game after the discount?
Flashcards
Arithmetic Sequence
Arithmetic Sequence
Numbers increase by a consistent amount each time.
Multiplication
Multiplication
Finding the product of a number multiplied by itself a specified number of times
Whole Number
Whole Number
A number greater than 0
Rounding
Rounding
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Division
Division
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Decimal
Decimal
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Bar Graph
Bar Graph
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Even Number
Even Number
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Reflection
Reflection
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Mirror Line
Mirror Line
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Change (money)
Change (money)
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Graph
Graph
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Check your work
Check your work
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Method
Method
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Marks available
Marks available
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Multiplying by 100
Multiplying by 100
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Missing factor
Missing factor
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Place Value
Place Value
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Kilogram Equivalent in Grams
Kilogram Equivalent in Grams
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Hall Capacity
Hall Capacity
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Multi-Step Problem
Multi-Step Problem
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Seats filled calculation
Seats filled calculation
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Total Break Time in a Week
Total Break Time in a Week
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Parallel Lines
Parallel Lines
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Perpendicular Lines
Perpendicular Lines
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Mean
Mean
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Fraction of Last Group
Fraction of Last Group
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Square Number
Square Number
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Cube Number
Cube Number
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Show Your Method
Show Your Method
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Distance (km)
Distance (km)
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Copyright Permission
Copyright Permission
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Test Material Reuse
Test Material Reuse
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Open Government Licence
Open Government Licence
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Attribution
Attribution
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Assessment Helpline
Assessment Helpline
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Common Multiple
Common Multiple
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Common factor
Common factor
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Equation
Equation
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Translation
Translation
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Coordinate Grid
Coordinate Grid
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Coordinate Grid Use
Coordinate Grid Use
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25%
25%
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50%
50%
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Study Notes
- This is the Key Stage 2 Mathematics Paper 2: reasoning test for the 2024 national curriculum assessments
Instructions
- Calculators are not allowed for this test.
- There are 40 minutes to complete the test.
- Follow the instructions for each question.
- Work quickly and carefully.
- Use the space around the question for working out, if needed.
- Do not write over any barcodes.
- Some questions have a method box to show the working.
- Partial marks may be awarded for showing the method.
- If you cannot do a question, go to the next one and return to it later if there is time.
- If you finish before the end, go back and check your work.
- The number under each line at the side of the page tells you the marks available for each question.
Question Examples and Topics Covered
- Draw the reflection of a triangle in a mirror line, using a ruler.
- Determine which two fruits Amir buys, given the cost of each fruit, the total paid (£2), and the change received (£1.50).
- Complete a bar graph to show Layla's points in Game 4, given her scores in the first three games and the total points after 4 games (25).
- Find the missing numbers in a sequence that increases by the same amount each time. An example sequence is: -11, _, 1, 7, _, 19.
- Write the missing digits to make a multiplication calculation correct.
- Determine which number Olivia is thinking of, given it meets the criteria of being: greater than 236, less than 245, having a 3 in the tens place, and being an even number.
- Find the number of envelopes a box holds if it contains 40 packets, and each packet holds 25 envelopes.
- Write a whole number in each box to make statements about rounding correct. For example; 18 rounded to the nearest ten is 20.
- Solve calculations involving division by 10 and 100. Write the answers as a decimal.
- Circle the two prime numbers that have a difference of 2 from the given list.
- Complete a table showing the number of children and adults at a childcare center to make it correct, calculating the number of children per adult.
- Match the shapes W, X, Y, and Z to the correct fraction of a 10x10 square that they cover.
- Match the name of each 3-D shape to its number of vertices.
- Calculate the number of pupils in a class: three-quarters voted for Sam, and the remaining 7 voted for Alex.
- Write the missing number to make a multiplication correct, for example; 3.207 x 100 = [] x 10
- Tick the statements that are true about the digits in the number 9,658,214.
- Calculate the price of butter, given other item prices, the amount paid (£10), and change received (£3.85).
- Draw an arrow on a scale to show 1350 grams.
- Word problem question: Calculate the number of seats filled between 7 pm and 8 pm, given the hall has 1,250 seats, 880 seats were filled at 7 pm, and there were 40 empty seats at 8 pm.
- Calculate total break and lunchtime in a 5-day week, given a daily break from 10:15 am to 10:30 am and lunchtime from 12:40 pm to 1:30 pm.
- Identify parallel and perpendicular lines and tick the correct statements.
- Calculate the mean distance traveled to school each day, given the distances for five friends.
- Calculate what fraction of the last tray is filled, given Mrs. Mills has 940 seeds to plant, and she plants 12 seeds in each tray.
- Use each of the numbers 40, 60, 64, and 100 once to complete the statements which follow.
- Calculate the missing numbers for the equations; 3 × b – a = 2
- Identify if translations on a coordinate grid that are four units to the left.
- Explain a statement about beads in jars. There are 2 jars; Jar A and Jar B. The number of beads in Jar A is double Jar B. Olivia says 25% of Jar A is the same as 50% of Jar B, explain why Olivia is correct.
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