What is the answer to 50^n=\sqrt[5]{50} ?

The answer to 50^n=\sqrt[5]{50} is n= 1/5

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50^n=\sqrt[5]{50}

n = \frac{1}{5}

Decimal Notation

n = 0.2

Solution steps

Apply exponent rules

n = \frac{1}{5}

4^{x} = 256 - 24 (2^{x})

2^{x - 5} = 8

\frac{13}{12} = e^{8 x}

1. 2^{x} = 0. 5^{- x}

(\frac{1}{7})^{x} = 49

What is the answer to 50^n=\sqrt[5]{50} ?
The answer to 50^n=\sqrt[5]{50} is n= 1/5
Solve for n: 50^n=\sqrt[5]{50}
The solution is n= 1/5