What is the answer to a=(log_{125}(5))^{log_{5}(125)} ?

The answer to a=(log_{125}(5))^{log_{5}(125)} is a= 1/27

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a=(log_{125}(5))^{log_{5}(125)}

a = (lo g_{125} (5))^{l o g_{5} (125)}

a = \frac{1}{27}

Decimal Notation

a = 0.03703 \dots

Solution steps

a = (lo g_{125} (5))^{l o g_{5} (125)}

Simplify

lo g_{125} (5)^{l o g_{5} (125)} : \frac{1}{27}

a = \frac{1}{27}

2 - 4 = 0

x^{3} - 12 x^{2} + 27 x

\frac{2 3}{3} \cdot 2

3 x^{2} - x = 0

- 7 a - 11 < 1 - 4 a

What is the answer to a=(log_{125}(5))^{log_{5}(125)} ?
The answer to a=(log_{125}(5))^{log_{5}(125)} is a= 1/27
Solve for a: a=(log_{125}(5))^{log_{5}(125)}
The solution is a= 1/27