" 2."y=sqrt(sin sqrt(x))

If y=sin[sqrt(sin sqrt(x))] , then find (dy)/(dx) .

solve :sin((sqrt(x))/(2))+cos((sqrt(x))/(2))=sqrt(2)sin sqrt(x)

If y=sqrt(sin x+sqrt(sin x +sqrt(sin x+....oo))) " then prove that " dy/dx = cos x /(2y-1).

If y = sqrt(sin x + sqrt(sin x + sqrt(sin x + ........... "to " oo))) , then prove that (dy)/(dx) = (cos x)/(2y-1)

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

Find the domain of y=sqrt(sin x)+sqrt(16-x^(2))

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 (dy)/(dx)

The curve represented by the equation (x^(2))/(sin sqrt(2)-sin sqrt(3))+(y^(2))/(cos sqrt(2)-cos sqrt(3))is

IF y=sqrt(sin x+sqrt(sin x +sqrt(sin x +.... oo) , show that (2y-1)^3(d^2y)/(dx^2)=-[2(y^2-y)^2+y^2-y+2]