`" int(1)/((a sin x+b cos x)^(2))`

int(dx)/(a sin x+b cos x)

int(dx)/(a sin x+b cos x)

int((acosx-bsinx)dx)/((a sin x+b cos x)^(2))=

If int ( cos x - sin x )/( sqrt(8 - sin 2x ))dx = a sin^(-1) (( sin x + cos x )/(b)) +c , where c is a constant of integration, then the ordered pair (a, b) is equal to :

int(sin xdx)/((b+a cos x)^(2))

int (1-sin x) / (cos ^ (2) x)

int (1-sin x) / (cos ^ (2) x)

Evaluate: int(sin2x)/((a+b cos x)^(2))

If int (1)/(sin (x -a ) cos (x -b)) dx = A log | (sin (x -a))/( cos (x -b ))| + B. Then