ntIntegration of [(sec x) (cosec x)] with respect to x is a function ofn nt1) tan xn nt2) sin xn nt3) cos xn nt4) nonen

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y = {cos}^{- 1} (\frac{x^{n} - x^{- n}}{x^{n} + x^{- n}})

y^{'} (x)

Differentiate the following functions with respect to x :

$\frac{e^{x} - t a n x}{c o t x - x^{n}}$

x_{1}, x_{2}, x_{3}, . . ., x_{n}

α

sin α (sec x_{1} sec x_{2} + sec x_{2} sec x_{3} + . . . + sec x_{n - 1} + sec x_{n})

Φ (x) = {lim}_{n \to \infty} \frac{x^{n} - x^{- n}}{x^{n} + x^{- n}}, 0 < x < 1, ϵ N

\int (s i n^{- 1} x) (Φ (x)) d x

x

\frac{x^{n - 1}}{\sqrt{1 + 4 x^{n}}}

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