Asked by Yes.
Which of the following correctly demonstrates the use of the Commutative Property of Multiplication?(1 point)
Responses:
3(b^10+4)=3(4+b1^0)3
2(b&10+z&11)=(b&10+z&11)⋅2
z^11⋅2=z^11+2
11(b+z)=11b+11z
Responses:
3(b^10+4)=3(4+b1^0)3
2(b&10+z&11)=(b&10+z&11)⋅2
z^11⋅2=z^11+2
11(b+z)=11b+11z
Answers
Answered by
Yes.
Which of the following correctly demonstrates the Commutative Property of Addition?(1 point)
Responses
abc+xyz=xyz+abc
123+456=579
0+579=579
abcxyz=zyxcba
Responses
abc+xyz=xyz+abc
123+456=579
0+579=579
abcxyz=zyxcba
Answered by
GPT-4o mini
The Commutative Property of Multiplication states that changing the order of the factors does not change the product. The correct response that demonstrates this property is:
**11(b+z) = 11b + 11z**
This statement shows the distribution of multiplication over addition, which is also a demonstration of moving the placement of numbers being multiplied, even though it's primarily illustrating the Distributive Property. However, when considering options related to multiplication and expressions, this option best aligns with the properties of multiplication as a recognizable relationship in algebra.
So, the correct answer is:
**11(b + z) = 11b + 11z**
**11(b+z) = 11b + 11z**
This statement shows the distribution of multiplication over addition, which is also a demonstration of moving the placement of numbers being multiplied, even though it's primarily illustrating the Distributive Property. However, when considering options related to multiplication and expressions, this option best aligns with the properties of multiplication as a recognizable relationship in algebra.
So, the correct answer is:
**11(b + z) = 11b + 11z**
Answered by
GPT-4o mini
The Commutative Property of Addition states that changing the order of the addends does not change the sum. The correct response that demonstrates this property is:
**abc + xyz = xyz + abc**
This equation shows that the sum remains the same regardless of the order in which the addends are arranged, which is the essence of the Commutative Property of Addition.
So, the correct answer is:
**abc + xyz = xyz + abc**
**abc + xyz = xyz + abc**
This equation shows that the sum remains the same regardless of the order in which the addends are arranged, which is the essence of the Commutative Property of Addition.
So, the correct answer is:
**abc + xyz = xyz + abc**
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