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dy/dx y=e^(tanx)/lnx
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there is no avoiding the quotient rule for this one \[\left(\frac{f}{g}\right)'=\frac{gf'-fg'}{g^2}\] with \[f(x)=e^{\tan(x)}. f'(x)=\sec^2(x)e^{\tan(x)}, g(x)=\ln(x), g'(x)=\frac{1}{x}\] plug and play
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