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ODE: Solve the initial value problem: 3y'' - y' + (x +1)y = 1 with y(0) = y'(0) = 0
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the roots of: 3r^2 -r + (x+1) = 0 might be a good start
\[roots=\frac{1\pm \sqrt{-12x-11}}{6}\] but iffy if that helps
\[y=c_1\ e,(\frac{1+\sqrt{-12x-11}}{6})+C_2\ e,(\frac{1+\sqrt{-12x-11}}{6})\] if the roots are to be real; which im leary about
taking diffy qs in teh spring; hopefully ill be better at them by then :)
the wolf gives something ugly: http://www.wolframalpha.com/input/?i=3y%27%27+-+y%27+%2B+%28x+%2B1%29y+%3D+1%2C+y%280%29+%3D+0%2C+y%27%280%29+%3D+0
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thanks!
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