Commutative Property and Additive Identity of Zero

Identify the property
a + b = b + a

• Identity of addtion

• commutative of addition

• associative of addition

• symmetric

Pick the answer that is an example of the identity property of addtion

• a + (-a) = 0

• 1 + 1 = 2

• a + 0 = a

• a + b = b + a

This is an example of which property:
(2⋅3)4=(3⋅2)4

• Associative

• Commutative

• Inverse

• Identity

3+0=3
is an example of which property?

• Multiplicative Inverse

• Additive Identity

• Multiplicative Identity

• Additive inverse

Match the Property and its explanation

• associative property

• keep the value/stays the same

• identity property

• anything multiplied by zero is zero

• commutative property

• order doesn't matter with multiplication and addition

• property of zero

• grouping doesn't matter with multiplication and addition

• inverse property

• use the opposite to "cancel"

G matches with which property?

Type the NUMBER only of the answer.

Answer choices:

1. Commutative Property

2. Associative Property

3. Identity Property

4. Inverse Property

5. Property of Zero

6. Distributive Property

7. Reflexive Property

8. Symmetric Property

9. Transitive Property

I matches with which property?

Type the NUMBER only of the answer.

Answer choices:

1. Commutative Property

2. Associative Property

3. Identity Property

4. Inverse Property

5. Property of Zero

6. Distributive Property

7. Reflexive Property

8. Symmetric Property

9. Transitive Property

E matches with which property?

Type the NUMBER only of the answer.

Answer choices:

1. Commutative Property

2. Associative Property

3. Identity Property

4. Inverse Property

5. Property of Zero

6. Distributive Property

7. Reflexive Property

8. Symmetric Property

9. Transitive Property

Identify this property.

a + (b + c) = (b + c) + a

• Commutative

• Associative

• Additive Identity

• Distributive

Pick the answer that is an example of the commutative property of multiplication

• b + c + a = a + b + c

• a(b + c) = ab + ac

• a ⋅ b = b⋅ a

• a ⋅ 1 = a