Math Help - finding another general solution

1. finding another general solution

i seem to have hit a wall with this problem. i'm not sure how to approach it.

find the general solution of

y' + y/x +xy^2 = 0

2. $xy'+y+x^2y^2=0$

$xdy+(y+(xy)^2)dx=0$

$xdy+ydx+(xy)^2 dx=0$

You can finish that right?

3. the equation rewrites as $\frac{y'}{y^{2}}+\frac{1}{xy}+x=0,$ which is a Bernoulli one, so put $t=\frac1y.$