Differentiate w.r.t x : `tan^-1{(sqrt (1+sin x) + sqrt (1-sin x))/(sqrt (1+sin x) - sqrt (1-sin x))}, 0 < x < pi/2`

Differentiate w.r.t x : cot^-1{(sqrt (1+sin x) + sqrt (1-sin x))/(sqrt (1+sin x) - sqrt (1-sin x))}, 0 < x < pi/2

Differentiate w.r.t x : cot^-1{(sqrt (1+sin x) + sqrt (1-sin x))/(sqrt (1+sin x) - sqrt (1-sin x))}, 0 < theta < pi/2

Differentiate w.r.t. 'x' tan^-1{(sqrt(1+sinx) + sqrt(1-sinx))/(sqrt(1+sinx) - sqrt(1-sinx))}, 0

Differentiate w.r.t. x the function : cot^-1[(sqrt(1+sinx) + sqrt(1-sinx))/(sqrt(1+sinx) - sqrt(1-sinx))], 0

Differentiate tan^(-1) ((sqrt(1 + sin x) + sqrt(1 - sin x))/(sqrt(1 + sin x) - sqrt(1 - sin x))) w.r.t.x .

Differentiate the w.r.t x tan^-1(sqrt (x^2 -1)) .

Differentiate the w.r.t x tan^-1(sqrt x +x^2 +1/x) .

Differentiate the w.r.t x tan^-1((1+sin x)/(1- sin x)) .

Differentiate the following w.r.t. x: tan^-1sqrt((1+sinx)/(1-sinx))

Differentiate tan^(-1) ((sqrt(1 + x) - sqrt(1 - x))/(sqrt(1 + x) + sqrt(1 - x))) w.r.t. x .