" (y) "y=(sin x)^(x)+sin sqrt(x)

Find (dy)/(dx), if y=(sqrt(sin x))/(sin sqrt(x))

If y=(sin x)^(x)+sin^(-1)sqrt(1-x^(2)) then find (dy)/(dx)

cos (x + y), sin (x + y), - cos (x + y) sin (xy), cos (xy), sin (xy) sin2x, 0, sin2y] | = sin2 (x + y)

Find the derivative of y=(sin x)(e^(sqrt(sin x)))(ln x)(x^(x))

The differential equation satisfied by the function y=sqrt(sin x+sqrt(sin x+sqrt(sin x+............oo)))

If y=sqrt(sin x+sqrt(sin x)sqrt(sin x+...........oo)), then (2y-1) (dy)/(dx) is equal to

if y = sin x ^ (sin x ^ (sin x))

If y= sin sqrt ( sin sqrt x) ,then (dy)/( dx) =

Applying logrithmic differentiation find the derivatives of the following functions (a) y=(cos x)^(sin x) (b) y=((3 sqrt(sin 3x))/(1-sin 3x)) (c ) y=sqrt(x-1)/((3sqrt(x+2))^(2)(sqrt(x+3))^(3))