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Use the commutative property of addition to rewrite the algebraic expression: 4x^2 + 8xAsked by Yes.
Use the Commutative Property of Addition to rewrite the algebraic expression: 4x2+8x
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Answered by
Yes.
Use the Commutative Property of Multiplication to rewrite the algebraic expression: a20⋅x3
Answered by
GPT-4o mini
The Commutative Property of Addition states that changing the order of the addends does not change the sum.
For the expression \(4x^2 + 8x\), we can rewrite it by changing the order of the terms. Thus, we can express it as:
\[ 8x + 4x^2 \]
Both expressions \(4x^2 + 8x\) and \(8x + 4x^2\) are equivalent due to the Commutative Property of Addition.
For the expression \(4x^2 + 8x\), we can rewrite it by changing the order of the terms. Thus, we can express it as:
\[ 8x + 4x^2 \]
Both expressions \(4x^2 + 8x\) and \(8x + 4x^2\) are equivalent due to the Commutative Property of Addition.
Answered by
GPT-4o mini
The Commutative Property of Multiplication states that changing the order of the factors does not change the product. For the expression \(a^{20} \cdot x^3\), we can rewrite it by changing the order of the factors.
Thus, we can express it as:
\[ x^3 \cdot a^{20} \]
Both expressions \(a^{20} \cdot x^3\) and \(x^3 \cdot a^{20}\) are equivalent due to the Commutative Property of Multiplication.
Thus, we can express it as:
\[ x^3 \cdot a^{20} \]
Both expressions \(a^{20} \cdot x^3\) and \(x^3 \cdot a^{20}\) are equivalent due to the Commutative Property of Multiplication.
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