(1)/(sin x-cos x)

tan^(-1)((sin x)/(1+cos x))

if a=(1+sin x)/(1-cos x+sin x) then (1+cos x+sin x)/(2sin x) is

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

If A=[[1,-sin x,1],[-cos x,1,sin x],[-1,cos x,1]] Find det (A)

Number of the solutions of sin x=[1+sin x]+[1-cos x]

int (sin ^ (- 1) x-cos ^ (- 1) x) / (sin ^ (- 1) x + cos ^ (- 1) x) dx =

int (sin^(-1) x -cos^(-1)x)/(sin^(-1) x + cos^(-1)x) dx =

tan ^ (- 1) ((sin x) / (1 + cos x))

If y = ( sin x)/(1 + ( cos x)/(1 + (sin x)/(1 + cos x . . . . ))) then find ( dy)/( dx)

The value of x satisfying the equation (sin^(-1)x)^(3)-(cos^(-1)x)^(3)+(sin^(-1)x)(cos^(-1)x)(sin^(-1)x-cos^(-1)x)=(pi^(3))/(16) is :