What is the extreme f(x)=(ln(x))/(x^{13)} ?

The extreme f(x)=(ln(x))/(x^{13)} is Maximum(\sqrt[13]{e}, 1/(13e))

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extreme f(x)=(ln(x))/(x^{13)}

extreme points

f (x) = \frac{ln ( x )}{x ^{13}}

Solution steps

f^{'} (x) = \frac{1 - 13 ln ( x )}{x ^{14}}

Find intervals:

Increasing

Decreasing

Plug

into

\frac{ln ( x )}{x ^{13}} : \frac{1}{13 e}

2 x^{2} + 15 x + 7

f (x) = \frac{4 x ^{2}}{x ^{2} - 9}

f (x) = ∣ x + 4 ∣

f (x) = \frac{x - 1}{3} + 1

f (x) = x^{2} + 1

What is the extreme f(x)=(ln(x))/(x^{13)} ?
The extreme f(x)=(ln(x))/(x^{13)} is Maximum(\sqrt[13]{e}, 1/(13e))