What is sqrt(\sqrt{625m^{10)n^{14}}} ?

The solution to sqrt(\sqrt{625m^{10)n^{14}}} is 5m^2n^3sqrt(m)sqrt(n)

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simplify sqrt(\sqrt{625m^{10)n^{14}}}

simplify

625 m^{10} n^{14}

5 m^{2} n^{3} m n

Solution steps

625 m^{10} n^{14}

Simplify

625 m^{10} n^{14} : 25 m^{5} n^{7}

= 25 m^{5} n^{7}

25 m^{5} n^{7} = 25 m^{5} n^{7}

= 25 m^{5} n^{7}

25 = 5

= 5 m^{5} n^{7}

Simplify

m^{5} : m^{2} m

= 5 m^{2} m n^{7}

Simplify

n^{7} : n^{3} n

= 5 m^{2} m n^{3} n

= 5 m^{2} n^{3} m n

(e^{3 x}) (e^{3 x})

2^{n} \cdot x^{n}

e^{- \frac{0.5}{2}}

\frac{( - 3 ) ^{x}}{3 ^{x}}

(0.75) e^{- \frac{10}{20}}

What is sqrt(\sqrt{625m^{10)n^{14}}} ?
The solution to sqrt(\sqrt{625m^{10)n^{14}}} is 5m^2n^3sqrt(m)sqrt(n)