sin^(2)[cot^(-1)(sqrt((1+x)/(1-x)))]

Differentiate w.r.t. as indicated : tan^(-1)(x/(1+sqrt(1-x^(2))))" w.r.t. "sin(2cot^(-1)sqrt((1+x)/(1-x)))

Differentiate tan^-1(x/(1+sqrt(1-x^2))) with respect to sin [(2cot^-1)sqrt((1+x)/(1-x))]

d/(dx)[sin^2cot^(- 1)sqrt((1-x)/(1+x))] is

d/(dx)[sin^2cot^(- 1)sqrt((1-x)/(1+x))] is

Evaluate, d/(dx)[sin^2cot^(- 1)sqrt((1-x)/(1+x))] is

d//dx[sin^(2)cot^(-1)""(1)/(sqrt((1+x)/(1-x)))] , is equal to -

Differentiate the following w.r.t. as indicated: tan^-1(x/(1+sqrt(1-x^2))) w.r.t. sin (2 cot^-1sqrt((1+x)/(1-x))

Prove the following: cos[tan^-1{sin(cot^-1x)}]=sqrt((1+x^2)/(2+x^2))