What is (4t^{-8})/(-3(t^4)^5) ?

The solution to (4t^{-8})/(-3(t^4)^5) is -4/(3t^{28)}

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simplify (4t^{-8})/(-3(t^4)^5)

simplify

\frac{4 t ^{- 8}}{- 3 ( t ^{4} ) ^{5}}

- \frac{4}{3 t ^{28}}

Solution steps

\frac{4 t ^{- 8}}{- 3 ( t ^{4} ) ^{5}}

Simplify

(t^{4})^{5} : t^{20}

= \frac{4 t ^{- 8}}{- 3 t ^{20}}

Simplify

\frac{t ^{- 8}}{t ^{20}} : \frac{1}{t ^{28}}

= \frac{4}{- 3 t ^{28}}

Apply the fraction rule:

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

= - \frac{4}{3 t ^{28}}

\frac{4 x ^{- 2}}{( 3 y ) ^{- 3}}

(- 9) (- 9)

(- 9) (- 6)

\frac{3}{10} - \frac{1}{2}

x^{6} y^{8}

What is (4t^{-8})/(-3(t^4)^5) ?
The solution to (4t^{-8})/(-3(t^4)^5) is -4/(3t^{28)}