What is (-5(t^5)^2)/(-5t^{-9)} ?

The solution to (-5(t^5)^2)/(-5t^{-9)} is t^{19}

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simplify (-5(t^5)^2)/(-5t^{-9)}

simplify

\frac{- 5 ( t ^{5} ) ^{2}}{- 5 t ^{- 9}}

t^{19}

Solution steps

\frac{- 5 ( t ^{5} ) ^{2}}{- 5 t ^{- 9}}

Simplify

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

= \frac{- 5 t ^{10}}{- 5 t ^{- 9}}

Cancel the common factor:

- 5

= \frac{t ^{10}}{t ^{- 9}}

Simplify

\frac{t ^{10}}{t ^{- 9}} : t^{19}

= t^{19}

5 \div \frac{4}{9}

\frac{9}{4} + 3

3 (2 a - b) - 4 (b - 2 a)

b^{- 1}

∣ - 7 ∣ - ∣ 7 ∣

What is (-5(t^5)^2)/(-5t^{-9)} ?
The solution to (-5(t^5)^2)/(-5t^{-9)} is t^{19}