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Help with nonlinear differenctial equations method We learn this method about parameters where we put p=dy/dx=y'=xt , I have no idea what it is called but if anyone knows about or where i can read about it please tell me
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Here is an example that we got \[if x=\phi(x)\]\[y=\int\limits_{?}^{?}p \frac{ d \phi(p) }{ dp }dp+c\]
or x=p+sin(p/x) where p=y' , WHERE DO THEY GET THIS FROM I DONT UNDERSTAND then \[x=\frac{ sint }{ 1-t }\] \[p=\frac{ t \sin(t) }{ 1-t }\] \[dy=t \sin(t)*\left[\frac{ (1-t)cost+sint }{ 1-t^3 } \right]dt\]
on the example above p=y'=xt WHY?
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