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Isnt there a simple substitution to solve y''=y'+2x
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if you know y prime you can substitute it....
that is the entire problem, I was talking about a linear transformation of a non-linear DE
sorry, I haven't studied DE in a long time. perhaps someone else might be able to answer
Substitute \[ y=e^{ax} \]
In the complementary solution. The particular solution can be obtained with undetermined coefficients.
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\[y(x)=c_1 e^x+c_2-x^2-2 x \]
y'=v so that y''=v' then solve the linear ODE for v then integrate the answer to get y=-x^2-2x-c1e^-x +c2
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