Integrate [(tanx)-(cotx)]dx

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\int_{0}^{π / 2} \frac{\sqrt{c o t x}}{\sqrt{t a n x} + \sqrt{c o t x}}

d x

\int \frac{c o s 4 x + 1}{c o t x - t a n x} d x

\frac{d}{d x} [\frac{t a n x - c o t x}{t a n x + c o t x}] =

\int_{0}^{\frac{π}{2}} l o g | t a n x + c o t x | d x

\int [\sqrt{t a n x} + \sqrt{c o t x}] d x

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