What is the derivative of ${(ln x)}^{2}$ $(lnx)^2$ ?

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Apr 7, 2015

I would use the Chain Rule, deriving the ${()}^{2}$ $()^2$ first and then the $ln$ $ln$ getting:
$2 \cdot (ln (x)) \cdot \frac{1}{x} = \frac{2}{x} ln (x)$ $2*(ln(x))*1/x=2/xln(x)$

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What is the derivative of ${(ln x)}^{2}$ $(lnx)^2$ ?

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