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Differential equations help
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\[\LARGE p^3-2xyp+4y^2=0\] where p=dy/dx
have to find the solution^
\[\Large (\frac{dy}{dx})^3-2xy \frac{dy}{dx} + 4y^2=0\]
An observation: \[\Large (xy^2)'=y^2+2xyy'\] I don't know how helpful that is, just an idea.
You have a depressed cubic in \(p\), so you might try this method to solve for \(y'\): http://www.sosmath.com/algebra/factor/fac11/fac11.html I doubt that will give a nice result though
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