Algebraic Equations Quiz

What is the additive identity for real numbers?

What is the multiplicative inverse of a real number 'a'?

What is the result of a + (-a) for any real number 'a'?

Which property ensures that for any two real numbers a and b, ab is also a real number?

What is the distributive law of multiplication over addition?

What is the additive inverse of 3?

What is the multiplicative identity for real numbers?

What property ensures that between any two real numbers, there exist infinitely many real numbers?

What is true about the rational number if both numerator and denominator are either both positive or both negative?

Which of the following is a false statement?

What type of number is the quotient of two integers?

Where are the rational numbers 1 and -1 located on the number line?

What is the correct statement about rational numbers?

Which of the following is true about fractions and rational numbers?

What is the additive inverse of 4³/5?

What is the additive inverse of a rational number?

How can you order rational numbers on the number line?

Which of the following rational numbers is smallest?

What is the sum of 15/15 and 1/5?

Which property of rational numbers states that the sum of two rational numbers is always a rational number?

What is the additive identity of 2009?

If p + q = 3f + 6, then what is the value of p + q?

What is the equivalent rational number of 3/4?

Which property of rational numbers states that the order of the numbers being added does not change the result?

Additive identity: 0 is a real number such that 0 + a = a for every real number 'a'
Additive inverse: For each real number 'a', there exists a real number (-a) such that a + (-a) = 0
Additive inverse of a number 'a' is denoted by (-a)
Closure property: The sum of two real numbers is always a real number
Associative property: (a + b) + c = a + (b + c) for all real numbers a, b, c
Commutative property: a + b = b + a for all real numbers a and b

Closure property: The product of two real numbers is always a real number
Associative property: (ab) c = a(bc) for all real numbers a, b, c
Commutative property: ab = ba for all real numbers a and b
Multiplicative identity: 1 is a real number such that 1.a = a for every real number 'a'
Multiplicative inverse: For each non-zero real number 'a', there exists a real number 1/a such that a × 1/a = 1

The sum of two rational numbers is always a rational number
The product of two rational numbers is always a rational number
Every fraction is a rational number, but every rational number need not be a fraction
Every integer is a rational number, but every rational number need not be an integer

If the numerator and denominator are both positive or both negative, then the number is a positive rational number
A rational number can be expressed as a fraction, but a fraction may not be a rational number
The quotient of two integers is always a rational number, except when the denominator is 0