What is (8n^2p^4)/(16n^{-4)p^2} ?

The solution to (8n^2p^4)/(16n^{-4)p^2} is (n^6p^2)/2

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simplify (8n^2p^4)/(16n^{-4)p^2}

simplify

\frac{8 n ^{2} p ^{4}}{16 n ^{- 4} p ^{2}}

\frac{n ^{6} p ^{2}}{2}

Solution steps

\frac{8 n ^{2} p ^{4}}{16 n ^{- 4} p ^{2}}

Factor the number:

16 = 8 \cdot 2

= \frac{8 n ^{2} p ^{4}}{8 \cdot 2 n ^{- 4} p ^{2}}

Cancel the common factor:

8

= \frac{n ^{2} p ^{4}}{2 n ^{- 4} p ^{2}}

Simplify

\frac{n ^{2}}{n ^{- 4}} : n^{6}

= \frac{n ^{6} p ^{4}}{2 p ^{2}}

Simplify

\frac{p ^{4}}{p ^{2}} : p^{2}

= \frac{n ^{6} p ^{2}}{2}

sin (\frac{x}{2}) cos (\frac{x}{2})

\frac{3 x}{x ^{2} - 81} - \frac{1}{x - 9}

(x^{2} - 2 x + 4)^{2}

\frac{3}{8} \div 24

- 11 + 6

What is (8n^2p^4)/(16n^{-4)p^2} ?
The solution to (8n^2p^4)/(16n^{-4)p^2} is (n^6p^2)/2