Answer :
To rewrite the expression using the Commutative Law of Multiplication, we need to understand what this law states. The Commutative Law of Multiplication tells us that changing the order of the factors does not change the product. In other words, if you have two numbers [tex]\(a\)[/tex] and [tex]\(b\)[/tex], then:
[tex]\[ a \times b = b \times a \][/tex]
Given the expression [tex]\(96 \times 8 = 768\)[/tex], to rewrite it using the Commutative Law of Multiplication, we'll switch the order of the numbers being multiplied. Thus, the expression becomes:
[tex]\[ 8 \times 96 = 768 \][/tex]
This reordering demonstrates the Commutative Law by showing that the product remains the same regardless of the order in which the numbers are multiplied.
[tex]\[ a \times b = b \times a \][/tex]
Given the expression [tex]\(96 \times 8 = 768\)[/tex], to rewrite it using the Commutative Law of Multiplication, we'll switch the order of the numbers being multiplied. Thus, the expression becomes:
[tex]\[ 8 \times 96 = 768 \][/tex]
This reordering demonstrates the Commutative Law by showing that the product remains the same regardless of the order in which the numbers are multiplied.
