" (i) "sin x+cos x=sqrt(2)

sin x+cos x=sqrt(2)sin5x

If "sin" x + "sin"^(2) x = 1 show that: cos^(4)x + cos^(2)x = 1 (ii) If "sin" x + cos x =sqrt(2) cos x show that: sqrt2 sin x = cos x - sin x

int(1)/(sin x cos x +sqrt(2))dx equals

If sin x + cos x = sqrt(2) , then sin x cos x is equal to

If I=int(sqrt(cot x)-sqrt(tan x))dx, then I equal sqrt(2)log(sqrt(tan x)-sqrt(cot x))+Csqrt(2)log|sin x|cos x+sqrt(sin2x)|+Csqrt(2)log|sin x-cos x+sqrt(2)sin x cos x|+sqrt(2)log|sin(x+(pi)/(4))+sqrt(2)sin x cos x|+C

General solution of the equation sin x + cos x = sqrt(2) cdot cos alpha is x =

The general solution of sin x - cos x = sqrt(2) , for any integer n, is

Number of solutions of the equation sin x + cos x-2sqrt(2) sin x cos x=0 for x in [0, pi] is