# How to solve differential equation of form $y'+\frac{p(x)}{y}=q(x)$

How can I go about solving a differential equation of the form $y'+\frac{p(x)}{y}=q(x)$.

At least in the special case that $p(x) = q(x)$, the equation is separable. –  Bitrex Jun 1 at 19:20
Multiply by $y$ and you will get and Abel differential equation of the second kind : $$y\,y'=q(x)\,y-p(x)$$