What is (3(k^5)^2)/(-4k^{-4)} ?

The solution to (3(k^5)^2)/(-4k^{-4)} is -(3k^{14})/4

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simplify (3(k^5)^2)/(-4k^{-4)}

simplify

\frac{3 ( k ^{5} ) ^{2}}{- 4 k ^{- 4}}

- \frac{3 k ^{14}}{4}

Solution steps

\frac{3 ( k ^{5} ) ^{2}}{- 4 k ^{- 4}}

Simplify

(k^{5})^{2} : k^{10}

= \frac{3 k ^{10}}{- 4 k ^{- 4}}

Simplify

\frac{k ^{10}}{k ^{- 4}} : k^{14}

= \frac{3 k ^{14}}{- 4}

Apply the fraction rule:

\frac{a}{- b} = - \frac{a}{b}

= - \frac{3 k ^{14}}{4}

3 + d < 3 - d

(7 - 5) (21 - 15)

3 p \geq - 24

36 - 25 x^{2}

(2 x - 3)^{3}

What is (3(k^5)^2)/(-4k^{-4)} ?
The solution to (3(k^5)^2)/(-4k^{-4)} is -(3k^{14})/4