(d)/(dx){(a-b cos x)/(a+b cos x)}=

(d)/(dx ) {Cos^(-1) ((a+b cos x )/(a cos x +b)) (a lt b )=

Differentiate sin^(-1)((a+b cos x)/(b+a cos x)),b>a with respect to x:

Differentiate the following functions with respect to x:log(sec x+tan x)( ii) e^(x sin x)sin^(-1)(x^(3))(iv)sin^(-1)((a+b cos x)/(b+a cos x)),b>a

(d)/(dx){tan^(-1)((cos x)/(1+sin x))} equals 1/2 (b) -1/2(c)1(d)-1 equals 1/2 (b)

A: (d)/(dx ) {Tan ^(-1) ((a cos x + b sin x)/(b cos x - a sin x))=1 R: (d)/(dx) {Tan ^(-1) ((a cos f (x) +b sin f (x))/(b cos f (x) -a sin f (x)))}=f'(x)

Differentiate, tan^(-1) ((a cos x- b sin x)/(b cos x + a sin x)), (-pi)/(2) lt x lt (pi)/(2) and (a)/(b) tan x gt -1

Differentiate w.r.t. 'x' : f(x) = log((a+b sin x)/(a - b sin x))

Differentiate w.r.t. 'x' : f(x) = log((a+b sin x)/(a - b sin x))

d/(dx) sin (Ax + B) = cos (Ax + B). A