What is the answer to \sqrt[5]{25^4}=5^p ?

The answer to \sqrt[5]{25^4}=5^p is p= 8/5

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\sqrt[5]{25^4}=5^p

p = \frac{8}{5}

Solution steps

Apply exponent rules

\frac{8}{5} = p

Switch sides

p = \frac{8}{5}

x, e^{x} = 2 e^{- x} + 1

10 = 3 e^{0.06 x}

4^{x - 1} = \frac{1}{2}

4^{n} + 4^{n} + 4^{n} + 4^{n} = 2^{44}

9^{x} + 9^{x} = 9

What is the answer to \sqrt[5]{25^4}=5^p ?
The answer to \sqrt[5]{25^4}=5^p is p= 8/5
Solve for p: \sqrt[5]{25^4}=5^p
The solution is p= 8/5