Associative and Commutative Properties of Multiplication

How can we identify the commutative property?

• The groups that are being added/multiplied change.

• The order of items that are being added/multiplied changes.

• The answer is always zero.

• The commutative property is a hoax.

Which property is shown here?

7 + 8 = 8 + 7

• Distributive Property

• Zero Property

• Associative Property

• Commutative Property

According to the Associative Property of Multiplication, (9 x 6) x 5 = 

• 270

• 9 x 30

• 9 x (6 x 5)

• 5 x 9 + 5 x 6

Which of these illustrates the Associative Property of Multiplication?

• 4x(5x6)=(4x5)x6

• 6+(9+1)=(6x9)+1)

• 4 x (56) = (45) x 6

• 5 + 0 = 0 + 5

What two words help us remember the Commutative Property?

• Change Order

• Change Options

• Commute Often

• Commute Order

Which example DOES NOT show the commutative property?

•  6 x 2=2 x 6 

• 3 x 1=3 

• 4 x 5=5 x 4

• 3 x 1=3 x 1

What four words help us remember the Associative Property?

• All Stay Same Order

• Add Subtract Same Order

• All Stay Same Options

• Add Subtract Something Often

Which equation shows the Commutative Property of Multiplication ?

• 7 x 3 = 7 + 7 + 7

• 8 x 1 = 8

• 3x6 - 4x6 = (3-4)x6

• 5 x 2 = 2 x 5

Tell which property the statement illustrates.
7 ∗ z = z ∗ 7

• Multiplication Property of 1

• Associative Property of Multiplication

• Commutative Property of Multiplication

• Distributive Property

Which property was used to simplify the expression?
(47 × 25) × 8 = 47 × (25 × 8)
                               = 47 × 200
                             = 9400

• Distributive Property

• Multiplication Property of One

• Associative Property of Multiplication

• Commutative Property of Multiplication