`dy/dx=(xy)/(x+1)`

Solve the following differential equations (dy)/(dx)=(xy+y)/(xy+x)

If (dy)/dx = (xy)/(x^2 + y^2), y(1) = 1 and y(x) = e then x =

If y(x) is a solution of (dy)/(dx)-(xy)/(1+x)=(1)/(1+x) and y(0)=-1 , then the value of y(2) is

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

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

The solution of differential equation (dy)/(dx)+(2xy)/(1+x^(2))=(1)/(1+x^(2))^(2)"is"

Differential equation (dy)/(dx)=f(x)g(x) can be solved by separating variable (dy)/g(y)=f(x)dx. If (dy)/(dx)=1+x+y+xy and y(-1)=0, then y is equal to

The solution of the ( dy )/(dx) = (xy+y)/(xy+x) is :

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

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