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Find a particular solution of y"-2y'+2y=e^(x)[(2-2x-6x^2)cosx+(2-10x+6x^2)sinx].
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r^2-2r+2=0 r=1+/-I So \[y=C _{1}e ^{x}sinx+C _{2}e ^{x}cosx\]
So what's the correct initial guess?
@hartnn
maybe \(Y= e^x (Ax^3+Bx^2+Cx+D) \cos x +e^x (Ex^3+Fx^2+Gx+H) \sin x\) because differentiating x^3 terms will give x^2 terms..
You reminded me of something, from your initial guess, I formed my correct initial guess based on your initial guess. So thank you for the help, I got the right answer!
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