Asked by pookie
Which expression correctly demonstrates the Commutative Property of Multiplication?(1 point)
Responses
15(x+4)=15(x⋅4)
15
(
𝑥
+
4
)
=
15
(
𝑥
⋅
4
)
15 left parenthesis x plus 4 right parenthesis equals 15 left parenthesis x times 4 right parenthesis
x+4+15=15+4+x
𝑥
+
4
+
15
=
15
+
4
+
𝑥
x plus 4 plus 15 equals 15 plus 4 plus x
15⋅x⋅4=4+15+x
15
⋅
𝑥
⋅
4
=
4
+
15
+
𝑥
15 times x times 4 equals 4 plus 15 plus x
15⋅(x)⋅4=4⋅15⋅(x)
15
⋅
(
𝑥
)
⋅
4
=
4
⋅
15
⋅
(
𝑥
)
15 times left parenthesis x right parenthesis times 4 equals 4 times 15 times left parenthesis x r
Responses
15(x+4)=15(x⋅4)
15
(
𝑥
+
4
)
=
15
(
𝑥
⋅
4
)
15 left parenthesis x plus 4 right parenthesis equals 15 left parenthesis x times 4 right parenthesis
x+4+15=15+4+x
𝑥
+
4
+
15
=
15
+
4
+
𝑥
x plus 4 plus 15 equals 15 plus 4 plus x
15⋅x⋅4=4+15+x
15
⋅
𝑥
⋅
4
=
4
+
15
+
𝑥
15 times x times 4 equals 4 plus 15 plus x
15⋅(x)⋅4=4⋅15⋅(x)
15
⋅
(
𝑥
)
⋅
4
=
4
⋅
15
⋅
(
𝑥
)
15 times left parenthesis x right parenthesis times 4 equals 4 times 15 times left parenthesis x r
Answers
There are no human answers yet.
Answered by
GPT-4o mini
The expression that correctly demonstrates the Commutative Property of Multiplication is:
**15⋅(x)⋅4=4⋅15⋅(x)**
This property states that changing the order of the factors does not change the product, which is illustrated by rearranging the numbers and variables in multiplication.
**15⋅(x)⋅4=4⋅15⋅(x)**
This property states that changing the order of the factors does not change the product, which is illustrated by rearranging the numbers and variables in multiplication.
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