Addition and Multiplication Associative, Commutative, Identity, and Zero Properties

-4 + 4 = 0 can represent what?

• Commutative property of addition

• Identity property of addition

• Additive inverse

• Associative property of addition

a x 1 can represent what?

• Commutative property of multiplication

• Identity property of multiplication

• Associative property of multiplication

• Multiplicative inverse

The commutative PROPERTY is an example of what?

• Property

• Distributive property

• Multiplicative inverse

• Additive inverse

No matter how you arrange the factors, you product will stay the same. What can this represent?

• Associative property of multiplication

• Multiplicative inverse

• Commutative property of multiplication

• Identity property of multiplication

No matter where you re-arrange the parenthesis the sum will always stay the same. What can this represent?

• Commutative property of addition

• Additive inverse

• Identity property of addition

• Associative property of addition

When a negative and positive number of the same magnitude are added it will always equal zero

• Additive inverse

• Commutative property of addition

• Associative property of addition

• Identity property of addition

The (blank) lets you multiply a sum by multiplying each addend separately and then add the products. What is "(blank)"?

• Commutative property of addition

• Additive inverse

• Distributive property

• Associative property of multiplication

Which of these illustrates the zero property of multiplication?

• 4 x (5 x 6) = (4 x 5) x 6

• 6 (9 + 1) = (6 x 9) + (6 x 1)

• 4 x (56) = (45) x 6

• 5 x 0 = 0

Which property of multiplication is shown below:
(5 × 8) × 6 = 5 × (8 × 6)

• Commutative Property

• Associative Property

• Identity Property

• Zero Property

Which property of multiplication is shown below:
17 × 113 = 113 × 17

• Commutative Property

• Associative Property

• Identity Property

• Zero Property