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y'' -5y'+6y= x
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complementary solution is m^2-5m+6=0 (m-3) (m-2) = 0 so yc=c1e^(2x)+c1e^(3x) particular solution let yp=Ax+B find A and B by plugging into the Diff. Eq. yp'=A yp''=0 y''-5y'+6y=x 0-5A+6Ax+6B=x so 6A=1, A= 1/6 -5A+6B=0, B=(5/6)A=(5/6)(1/6)=5/36 so yp=(1/6)x+(5/36) the entire solution is y=yc+yp=c1e^(2x)+c1e^(3x)+(1/6)x+(5/36)
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