Question

Multiply by applying the commutative and/or associative property (3/10) (-3.2) (-100)​

Answer 1

Multiplying (3/10) (-3.2) (-100)​ by applying the commutative property of multiplication and/or associative property of multiplication, will give us:

$\mathbf{(3/10)(-3.2) (-100) = 96}$

Recall:

• Based on the Commutative Property of multiplication, if you move or swap a number you want during multiplication, the result remains the same irrespective of the swap you made. i.e. (2)(3)(4) = 24; (2)(4)(3) = 24

• The Associative Property is similar to the Commutative Property. Here, it holds that: 2 x (3 x 4) = 24; 3 x (2 x 4) = 24

We can apply the Commutative Property or Associative Property to multiply (3/10) (-3.2) (-100)​.

Thus:

• Applying the Commutative Property and the Associative Property, let's multiply:

$(3/10) (-3.2) (-100) = 3/10 \times (-3.2 \times -100)\\\\(3/10) (-3.2) (-100) = 3/10 \times 320\\\\(3/10) (-3.2) (-100) = 3 \times 32\\\\(3/10) (-3.2) (-100) = 96$

Therefore, Multiplying (3/10) (-3.2) (-100)​ by applying the commutative property of multiplication and/or associative property of multiplication, will give us:

$\mathbf{(3/10)(-3.2) (-100) = 96}$

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