QuestionRewrite 2(4)(6) using the Commutative Law of Multiplication. What is the product?

Studdy Solution

STEP 1

Assumptions1. We are given the expression $(4)(6)$ . . We are asked to rewrite this expression using the Commutative Law of Multiplication.

STEP 2

The Commutative Law of Multiplication states that the order in which numbers are multiplied does not change the product. $a \cdot b = b \cdot a$

STEP 3

We can apply the Commutative Law of Multiplication to the given expression $2()(6)$ by changing the order of the numbers.

STEP 4

Rewrite the expression as $4(2)(6)$ .

STEP 5

We can further apply the Commutative Law of Multiplication to the expression $4(2)()$ by changing the order of the numbers.

STEP 6

Rewrite the expression as $4(6)(2)$ .
So, $2(4)(6)$ can be rewritten as $4(6)(2)$ using the Commutative Law of Multiplication.

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QuestionRewrite 2(4)(6) using the Commutative Law of Multiplication. What is the product?

Studdy Solution

STEP 1

Assumptions1. We are given the expression $(4)(6)$ . . We are asked to rewrite this expression using the Commutative Law of Multiplication.

STEP 2

The Commutative Law of Multiplication states that the order in which numbers are multiplied does not change the product. $a \cdot b = b \cdot a$

STEP 3

We can apply the Commutative Law of Multiplication to the given expression $2()(6)$ by changing the order of the numbers.

STEP 4

Rewrite the expression as $4(2)(6)$ .

STEP 5

We can further apply the Commutative Law of Multiplication to the expression $4(2)()$ by changing the order of the numbers.

STEP 6

Rewrite the expression as $4(6)(2)$ .
So, $2(4)(6)$ can be rewritten as $4(6)(2)$ using the Commutative Law of Multiplication.

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QuestionRewrite 2(4)(6) using the Commutative Law of Multiplication. What is the product?

Studdy Solution

STEP 1

Assumptions1. We are given the expression (4)(6)(4)(6)(4)(6). . We are asked to rewrite this expression using the Commutative Law of Multiplication.

STEP 2

The Commutative Law of Multiplication states that the order in which numbers are multiplied does not change the product.a⋅b=b⋅aa \cdot b = b \cdot aa⋅b=b⋅a

STEP 3

We can apply the Commutative Law of Multiplication to the given expression 2()(6)2()(6)2()(6) by changing the order of the numbers.

STEP 4

Rewrite the expression as 4(2)(6)4(2)(6)4(2)(6).

STEP 5

We can further apply the Commutative Law of Multiplication to the expression 4(2)()4(2)()4(2)() by changing the order of the numbers.

STEP 6

Rewrite the expression as 4(6)(2)4(6)(2)4(6)(2).So, 2(4)(6)2(4)(6)2(4)(6) can be rewritten as 4(6)(2)4(6)(2)4(6)(2) using the Commutative Law of Multiplication.

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Assumptions1. We are given the expression $(4)(6)$ . . We are asked to rewrite this expression using the Commutative Law of Multiplication.

The Commutative Law of Multiplication states that the order in which numbers are multiplied does not change the product. $a \cdot b = b \cdot a$

We can apply the Commutative Law of Multiplication to the given expression $2()(6)$ by changing the order of the numbers.

Rewrite the expression as $4(2)(6)$ .

We can further apply the Commutative Law of Multiplication to the expression $4(2)()$ by changing the order of the numbers.

Rewrite the expression as $4(6)(2)$ .
So, $2(4)(6)$ can be rewritten as $4(6)(2)$ using the Commutative Law of Multiplication.