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Composition of Trigonometric Functions and Inverse Trigonometric Functions

If are two so...

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If \pmand are two solutions of the equation a tanx + b secx = c , then find the value of sin(\pm+) and cos(\pm+).

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Q. If α and β are two solutions of the equation a tan x + b sec x = c, then find the values of sin (α + β) and cos (α + β).

The most general solutions of the equation $s e c x - 1 = (\sqrt{2} - 1) t a n x$ are given by

Q. Number of solutions of the equation

t a n x + s e c x = 2 c o s x

lying in the interval

[0, 2 π]

The value of sec0 $^{\circ}$ = y

If secx and tanx are not defined at some x < 100 $^{\circ}$ , then x + y = __

\frac{d x}{(s e c x + c o s e c x + t a n x + c o t x)^{2}} = \frac{x}{a} + \frac{\sqrt{2} c o s x + \frac{p}{4}}{b} + \frac{c o s 2 x}{c} + d,

then a+b+c is equal to

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Composition of Trigonometric Functions and Inverse Trigonometric Functions

Standard XII Mathematics

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