sin x(dy)/(dx)+y=y^(2)

The degree and order of differential equatiion (x+y(dy)/(dx))^((1)/(2))=(x sin x((dy)/(dx))^(2)+y)/(((dy)/(dx))^(3)) is :

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

find(dy)/(dx) of y^(y)=sin x

(dy)/(dx)=sin(x+y)

(dy)/(dx)=sin(x-y)

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

If (sin x)^2 =x+y find (dy)/(dx) Find (dy)/(dx) if y=sin^(-1)[2^(x+1)/(1+4^x)]

If y,=x sin(a+y), prove that (dy)/(dx),=(s in^(2)(a+y))/(sin(a+y)-y cos(a+y))

If y,=x sin(a+y), prove that (dy)/(dx),=(s in^(2)(a+y))/(sin(a+y)-y cos(a+y))