y=sin x^(x)

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

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

{x cos (y/x)+y sin (y/x)} y d x={y sin (y/x)-(x) cos (y/x)} x d y

y=(x+sin x)/(x+cos x)

y=(x+sin x)/(x+cos x)

Solve the following differential equations y{x cos (y/x)+y sin (y/x)}dx- x{ y sin (y/x)-x cos (y/x)}dy=0 .

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

Solve the following differential equations (y sin"" (x)/(y))dx= (x sin"" (x)/(y)-y)dy .

If y=x^(sin x)+sin(x^(x)), find (dy)/(dx)

y=x^(sin x)+sin x^( cos x)