What is (4(u^5)^3)/(20u^{10)} ?

The solution to (4(u^5)^3)/(20u^{10)} is (u^5)/5

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simplify (4(u^5)^3)/(20u^{10)}

simplify

\frac{4 ( u ^{5} ) ^{3}}{20 u ^{10}}

\frac{u ^{5}}{5}

Solution steps

\frac{4 ( u ^{5} ) ^{3}}{20 u ^{10}}

Simplify

(u^{5})^{3} : u^{15}

= \frac{4 u ^{15}}{20 u ^{10}}

Factor the number:

20 = 4 \cdot 5

= \frac{4 u ^{15}}{4 \cdot 5 u ^{10}}

Cancel the common factor:

4

= \frac{u ^{15}}{5 u ^{10}}

Simplify

\frac{u ^{15}}{u ^{10}} : u^{5}

= \frac{u ^{5}}{5}

(- 8) + (- 7)

2^{2} ln (2)

5^{4^{- 2}}

\frac{6}{( - 2 )}

- i + (7 - 5 i) - 3 (2 - 3 i)

What is (4(u^5)^3)/(20u^{10)} ?
The solution to (4(u^5)^3)/(20u^{10)} is (u^5)/5