How do you simplify $\frac{5 y^{3}}{{(5 y)}^{- 2}}$ $\frac { 5y ^ { 3} } { ( 5y ) ^ { - 2} }$ ?

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How do you simplify $\frac{5 y^{3}}{{(5 y)}^{- 2}}$ $\frac { 5y ^ { 3} } { ( 5y ) ^ { - 2} }$ ?

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Answer 1 · 2018-04-06T21:52:13

$125 y^{5}$ $125y^5$

Explanation:

We have $\frac{5 y^{3}}{5 y^{- 2}}$ $(5y^3)/{5y^-2}$ which can be simplified as ,
$5 \times {(5)}^{2} \times y^{3} \times y^{2}$ $5xx(5)^2xxy^3xxy^2$ which is equal to $125 y^{5}$ $125y^5$ .

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How do you simplify $\frac{5 y^{3}}{{(5 y)}^{- 2}}$ $\frac { 5y ^ { 3} } { ( 5y ) ^ { - 2} }$ ?

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Explanation:

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How do you simplify $\frac{5 y^{3}}{{(5 y)}^{- 2}}$ $\frac { 5y ^ { 3} } { ( 5y ) ^ { - 2} }$ ?