$u(x)=\dfrac{1}{(\phi'(x))^l}v(t)$
where $t=\phi(x)$.
I calculate the first derivative as follows
$\dfrac{du}{dx}=((\phi'(x))^{-l})'v(t)+(\phi'(x))^{1-l}\dfrac{dv(t)}{dt}$
Is it right? And
$\dfrac{d^2u}{dx^2}=?$
$u(x)=\dfrac{1}{(\phi'(x))^l}v(t)$
where $t=\phi(x)$.
I calculate the first derivative as follows
$\dfrac{du}{dx}=((\phi'(x))^{-l})'v(t)+(\phi'(x))^{1-l}\dfrac{dv(t)}{dt}$
Is it right? And
$\dfrac{d^2u}{dx^2}=?$
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