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Collinearity of Points

17. integrate...

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17. integrate 1/(sinx +secx)

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\sqrt{\frac{1 - s i n x}{1 + s i n x}} = s e c x - t a n x

Q. The values of

x

[- 2 π, 2 π]

, for which the graph of the function

y = \sqrt{\frac{1 + sin x}{1 - sin x}} - s e c x

y = - \sqrt{\frac{1 + sin x}{1 - sin x}} + s e c x

\frac{t a n x}{s e c x - 1} - \frac{s i n x}{1 + c o s x} =

Q. Prove that cosecx(secx -1) - cot x(1- cosx) = sinx-sinxcosx

f (x) = \frac{1}{2}

log

secx is increasing in

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