`(dy/dx)+{y/(x-1)}=xy^(1/3)`

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Solve the differential equation (dy)/(dx)+(1)/(x)y=xy^(2)

If xy=e^(x-y) , prove that (dy)/(dx)=(y(x-1))/(x(y+1)) .

xy^(2)((dy)/(dx))-2y^(3)=2x^(3) given y=1 at x=1

(dy)/(dx)=x^(3)y^(3)-xy

(dy)/(dx) + (xy)/(1-x^(2))=xsqrt(y)

(1-x^(2))(dy)/(dx)-2xy=x-x^(3)

dy/dx=(2xy)/(x^2-1-2y)

Solve the differential equation: (1+x^(2))(dy)/(dx)+xy=-x^(3)y^(3)

the solution of (dy)/(dx)(x^(2)y^(3)+xy)=1