What is the antiderivative of $\frac{ln (ln x)}{x}$ $[ln(ln x)]/x$ ?

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What is the antiderivative of $\frac{ln (ln x)}{x}$ $[ln(ln x)]/x$ ?

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Answer 1 · 2016-03-01T19:01:54

$ln x \cdot ln (ln x) - ln x$ $lnx*ln(lnx)-lnx$

Explanation:

let lnx = t from there $\frac{1}{x} \cdot d x$ $1/x*dx$ = $d t$ $dt$
further integrate ln(t) = $t \cdot ln t - t$ $t*lnt-t$
put value of t. you will get the answer

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What is the antiderivative of $\frac{ln (ln x)}{x}$ $[ln(ln x)]/x$ ?

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Science

Math

Humanities

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What is the antiderivative of ln(lnx)x[ln(ln x)]/x?

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Explanation:

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What is the antiderivative of $\frac{ln (ln x)}{x}$ $[ln(ln x)]/x$ ?