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solve the differential equation
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\[\frac{ dy }{ dx }= \frac{ y^2+xy+x^2 }{ x^2 }\]
@Zepdrix
1st order homogeneous' \(\) use the sub: \(v = \dfrac{y}{x}\) and \(y' = v'x + v\) then separate
oh , how come we aint using bernoulli?
1st order Homo's tend to stand out a bit and they're often pretty tame Bernoulli is more work, so comes further down the list of "what should i do?" Plus the Bernoulli form is: \(y' + Py = Q y^{n}\) whereas here you have: \(y' - \frac{1}{x} y = \frac{y^2}{x^2} + 1\)
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