`"integral "I=int_(0)^(2 alpha)(root(4)(sin(3 alpha-x)))/(root(4)(sin(3 alpha-x))+root(4)(sin(alpha+x)))dx" is "`

int sqrt((sin(x-alpha))/(sin(x+alpha)))dx

int((sin(x-alpha))/(sin(x+alpha))dx

int(sin(x-alpha))/(sin(x+alpha)) dx

int(sin2x)/(sin(x-alpha)sin(x+alpha))dx

int(sin(x+alpha))/(sin x)dx

int(sin x)/(sin(x+alpha)dx)

int(sin(x-alpha))/(sin(x+alpha))dx=?

Evaluate: (i) int(sin(x-a))/(sin(x-b))dx (ii) int(sin(x-alpha))/(sin(x+alpha))dx

The value of the integral int_(0)^(1)(dx)/(x^(2)+2x cos alpha+1) is equal to (a)sin alpha(b)alpha sin alpha(c)(alpha)/(2sin alpha)(d)(alpha)/(2)sin alpha

Prove that: int_(0)^( pi)(x)/(1-cos alpha sin x)dx=(pi(pi-alpha))/(sin alpha)