`(1)/(1-sin x)+(1)/(1+sin x)=(2)/(cos^(2)x)`

(cos x)/(1-sin x)+(cos x)/(1+sin x)=2

sin^(-1)(2cos^(2)x-1)

(sin 2x)/(1+cos 2x) =

Integrate the following: int{(5cos^(3)x+2sin^(3)x)/(2sin^(2)x*cos^(2)x)+sqrt(1+sin2x)+(1+2sin x)/(cos^(2)x)+(1-cos2x)/(1+cos2x)}dx

(1+sin x+cos x)^(2)=2(1+sin x)(1+cos x)

(cos x)/(1-sin x)=(1+cos x+sin x)/(1+cos x-sin x)

1- (sin ^ (2) x) / (1 + cos x) + (1 + cos x) / (sin x) - (sin x) / (1-cos x) =

Find the area bounded by the curves y=(sin^(-1)(sin x)+cos^(-1)(cos x)) and y=(sin^(-1)(sin x)+cos^(-1)(cos x))^(2) for 0<=x<=2 pi

If sin^(-1)((5)/(x))+sin^(-1)((12)/(x))=sin^(-1)((2)/(x))+cos^(-1)((2)/(x)) then the value of x is equal to