Differential Equations - Solving Differential Equations by Separation of Variables

Differential Equations - Solving Differential Equations by Separation of Variables

Find the general solution for the differential equation \((x^{2}-2xy)\frac{\mathrm{d}y}{\mathrm{d}x}=y^{2}-2xy\) by using the substitution \(y=ux\).

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Answer:\(xy(y-x)=A\)

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