1. The problem statement, all variables and given/known data Find the general solution, y 2ty dy/dt = 3y^2 - t^2 2. Relevant equations 3. The attempt at a solution I probably have to separate the equation and get y's one side in order to solve, but I'm stuck as to how to separate it. I tried letting u = y/t, so then du/dt = (t dy/dt - y)/(t^2) then dy/dt = t du/dt + u , so I plugged it back into the equation? t du/dt + u = (3y^2 - t^2)/(2ty) t du/dt + u = (3/2)u - (1/2u) I can separate this into: (u/(u^2-1)) du/dt = 1/2t Am I on the right track?