Question

Which expression is equivalent to Cube root of 125 x Superscript 6 Baseline y Superscript 15 Baseline z cubed?

Answer 1

The answer is B on edge 9/7/2020

Explanation:

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Answer 2

`(5x^2 )/(y^(15)z^3)`

Explanation:

We want to find an expression that is equivalent to
`\frac{\sqrt[3]{125x^6} }{y^(15)z^3}`

We need to simplify the numerator to obtain:
`\frac{\sqrt[3]{5^3(x^2)^3} }{y^(15)z^3}`

We simplify further under the cube root to get:

`\frac{\sqrt[3]{(5(x^2))^3} }{y^(15)z^3}`

The numerator finally simplifies to:

`(5x^2 )/(y^(15)z^3)`

Hence the given expression is equivalent to:

`(5x^2 )/(y^(15)z^3)`