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76 Sec2x=1-ta...

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76 Sec2x=1-tan2x

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\int \frac{{s e c}^{2} x}{{t a n}^{2} x + 4} d x

Q. General solution of

\frac{1 - {t a n}^{2} x}{{s e c}^{2} x} = \frac{1}{2}

0 < x < \frac{π}{4}

, then the value of

(sec 2 x - tan 2 x)

Q. Identity transformations of Trigonometric Expressions.
prove the following identities.

\frac{s i n x + c o s x}{s i n x - c o s x} - \frac{s e c^{2} x + 2}{t a n^{2} x - 1} = \frac{2}{t a n x + 1} .

\int \frac{{s e c}^{2} x}{{c o s e c}^{2} x} d x

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