# Thread: y' + fy^2 + gy + h = 0

1. ## y' + fy^2 + gy + h = 0

I know how to solve $y' +fy + g = 0$ and $y' + fy^2 +gy = 0$. Is a general solution to $y'(t) + f(t)(y(t))^2 + g(t)y(t) + h(t) = 0$ known?

2. Perhaps this might help a bit...

It's connected to Bernoulli numbers though so I don't know if it's a generalized case...

Riccati equation - Wikipedia, the free encyclopedia