" (v) "sin^(-1)(2^(x+1))/(1+4^(x))

If f(x) = sin^(-1)[(2^(x+1))/(1+4^(x))] then f' (0) =

If f(x)=sin^(-1)((2^(x+1))/(1+4^(x))), find f'(0)

(d)/(dx)[sin^(-1)((2^(x+1))/(1+4^(x)))]

If y = sin^(-1) [(2^(x + 1))/(1 + 4^x)] find (dy)/(dx) .

Differentiate the following w.r.t. x (i) cos ^(-1)(sin x) (if) tan ^(-1)(sin x/(1+cos x)) (iii) sin ^(-1)((2^(x+1))/(1+4^x))

Differentiate the following w.r.t x. (i) cos^(-1) (sin x) (ii) tan^(-1) ((sin x)/(1 + cos x)) (iii) sin^(-1) ((2^(x+1))/(1+4^(x)))

Find the derivative of sin^(-1)((2^(x+1))/(1+4^x))

If f(x)=sin^(-1)[2^(x+1)/(1+4^(x))]," then "f^(1)(0)=

sin ^(-1) ((2^(x +1))/( 1 + 4 ^(x))) ({:(put), ( 2 ^(x) = tan theta ):})