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$\int\large\frac{dx}{(1+x^2) \sqrt {p^2+q^2(\tan^{-1}x)^2}}$=

$\begin{array}{1 1} \frac{1}{q} \log [q \tan^{-1}x +\sqrt {p^2+q^2(\tan^{-1}x)^2}+c \\ \log [q \tan^{-1}x +\sqrt {p^2+q^2(\tan^{-1}x)^2}+c \\ \frac{2}{3q} (p^2+q^2(\tan^{-1}x)^{3/2}+c \\ none\;of\;these \end{array} $

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