The value of `intsqrt((sinx-sin^3x)/(1-sin^3x))dx` is equal to (A) `sin^-1sin^(3/2)x+C` (B) `2/3sin^-1(sin^(3/2)x)+C` (C) `-2/3cos^-1(sin^(3/2)x)+C` (D) none of these

int sqrt((cos x-cos^(3)x)/(1-cos^(3)x))dx is equal to (2)/(3)sin^(-1)(cos^((3)/(2))x)+C(3)/(2)sin^(-1)(cos^((3)/(2))x)+C(2)/(3)cos^(-1)(cos^((3)/(2))x)+C(d) none of these

The value of intsqrt(1+secx)dx is equal to (A) 2sin^-1(sqrt(2)sin(x/2))+c (B) 2cos^-1(sqrt(2)sin(x/2))+c (C) 2sin^-1(sqrt(2)cos(x/2))+c (D) none of these

int((sin2x+sin5x-sin3x)/(cos x+1-2sin^(2)2x))dx

int(sin2x+sin5x-sin3x)/(cos x+1-2sin^(2)2x)dx

The value of int(sin x+cos x)/(sqrt(1-sin2x))dx is equal to sqrt(sin2x)+C(b)sqrt(cos2x)+C(c)+-sin x-cos x)+C(d)+-log(sin x-cos x)+C

int(cos^3x+cos^5x)/(sin^2x+sin^4x)dx= (A) sinx-6tan^-1(sinx)+c (B) sinx-2(sinx)^-1-6tan^-1(sinx)+c (C) sin^-1x-2(sinx)^-1+5tan^-1(sinx)+c (D) none of these

Solve sin^(2)x+(1)/(4)sin^(2)3x=sin x sin^(2)3x

The value of (2(sin2x+2cos^(2)x-1))/(cos x sin x cos3x+sin3x) is

The value of the integral int(cos^(3)x+cos^(5)x)/(sin^(2)x+sin^(4)x)dx is (A) sin x-6tan^(-1)(sin x)+C(B)sin x-2(sin x)^(-1)+C(C)sin x-2(sin x)^(-1)+6tan^(-1)(sin x)+C(D)sin x-2(sin x)^(-1)+5tan^(-1)(sin x)+C