(sin^(2)x)/(cos alpha)dx=f(x)+Ax+B" and "B in R" th "

If int (sin^(2) alpha - sin^(2)x)/(" cos x - cos"alpha) dx = f(x) + Ax + B and B in R then

If int(sin^(2)alpha-sin^(2)x)/(cos x-cos alpha)dx=f(x)+Ax+B then

int(cos^(2)alpha-cos^(2)x)/(sin x+sin alpha)dx=f(x)+Ax+B,B in R Then (f(x),A)=?

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

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

int (sin (x-a))/(cos (x+b))ax

If I=int (sin x + sin^(3)x)/(cos 2x) dx= A cos x + B log |f(x) |+c , then-

If cos y=x cos(alpha-y) then (1+x^(2)-2x cos alpha)*(dy)/(dx) is (A) sin alpha (B) -sin alpha (C) cos alpha (D) -cos alpha