`dy/dx = (1-sinx)/(1+cosy)`

If y = x siny , prove that x.dy/dx = y / (1 - x cosy)

Find (dy)/(dx), y=(sinx)^(cosx)+(cosx)^(sinx)

(dy)/(dx) =-(y+sinx)/(x) satisfying condition y(0)=1

If y=sqrt(sinx+y) then (dy)/(dx)= (a) (sinx)/(2y-1) (b) (sinx)/(1-2y) (c) (cosx)/(1-2y) (d) (cosx)/(2y-1)

If y=sqrt(sinx+y) , then (dy)/(dx)= (a) (sinx)/(2y-1) (b) (sinx)/(1-2y) (c) (cosx)/(1-2y) (d) (cosx)/(2y-1)

Find dy/dx if sinx=cosy

Find dy/dx if y=(cosx)/(1+sinx)

Find dy/dx if x-siny=cosy

Find (dy)/(dx) if, sinx y+cos(x+y)=1

Find the value of dy/dx if xy=siny+cosy