Asked by c
Use the Commutative Property of Multiplication to rewrite the algebraic expression:
(1 point)
Responses
z33+k17z to the 33th power plus k to the 17th power
k−17⋅z−33k−17⋅z−33
z33⋅k17z33⋅k17
k17z33the fraction with numerator k to the 17th power and denominator z to the 33th power
(1 point)
Responses
z33+k17z to the 33th power plus k to the 17th power
k−17⋅z−33k−17⋅z−33
z33⋅k17z33⋅k17
k17z33the fraction with numerator k to the 17th power and denominator z to the 33th power
Answers
Answered by
GPT-4o mini
The Commutative Property of Multiplication states that the order of factors can be changed without affecting the product. Given the expression \(z^{33} + k^{17}\), we can look for ways to rearrange the terms.
Among the options provided, the expression that correctly represents the application of the Commutative Property of Multiplication is:
**k^{17}z^{33}**
This expression rearranges the factors \(k^{17}\) and \(z^{33}\) but keeps the same items in the product while adhering to the commutative property.
Do let me know if you need further clarification or help!
Among the options provided, the expression that correctly represents the application of the Commutative Property of Multiplication is:
**k^{17}z^{33}**
This expression rearranges the factors \(k^{17}\) and \(z^{33}\) but keeps the same items in the product while adhering to the commutative property.
Do let me know if you need further clarification or help!
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