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Find the derivative: r(x)=Cot (u(x)) s(x)=U(Cot(x))
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i believe you have to apply the chain rule
chain rule
\[cotx (dy/dx \cot x)+\cot x(dy/dx \cot x)\]
@nahal_amani
\[\frac{ d \cot(u(x)) }{ dx }=-cosec^{2}(u(x))*\frac{ du(x) }{ dx }\]
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\[\frac{ du(cotx) }{ dx }=u'(cotx)*\frac{ dcotx }{ dx }\]
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