Question
Differentiate the following functions with respect to x:
$\sin(\log\text{x})$
$\sin(\log\text{x})$
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f(x) =
$\begin{matrix} \text{x + 1, if x is odd} & \\ \text{x - 1, if x is even} & \\ \end{matrix}$is both one-one and onto.
$\int\text{e}^{\text{}x}\Big(\frac{1+\sin\text{x}}{1+\cos\text{x}}\Big)\text{dx}$
f(x) = x + 1, g(x) = ex
$\tan^{-1}\Bigg(\frac{1}{3}\Bigg)+\tan^{-1}\Bigg(\frac{1}{5}\Bigg)+\tan^{-1}\Bigg(\frac{1}{7}\Bigg)+\tan^{-1}\Bigg(\frac{1}{8}\Bigg)=\frac{\pi}{4}.$