" 7."(sin x)/(sin(x-alpha))

If int (sin x)/(sin (x-alpha))dx =Ax+B log sin (x-alpha)+C , then the value of (A,B) , is

If int(sin x)/(sin(x-alpha))dx=Ax+B log sin(x-alpha) , then value of (A,B) is

If int (sin x)/(sin (x-alpha))dx=Ax+B log sin (x-alpha)+C , then value of (A,B)

If int (sin x)/(sin (x-alpha))dx=Ax +B log sin (x-alpha)+C , then value of (A,B) is :

int(sin xdx)/(sin(x-alpha))

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

If alpha is not an integral multiple of pi , then : lim_(x to alpha) ((sin x)/(sin alpha))^(1/(x-alpha) )=

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

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

int(sin x+cos x)/(sin(x -alpha))dx is equal to