Given that y, = e* and y, =x+1 form the fundamental set of solutions of the associated homogenous equation of %3D xy" - (x +1)y' + y = x2, we find that: %3D O y-p=c_1 e^x+C_2 (x+1)-x^2-2x-2 O y-p=-x^2-2x-2 O None of them O y-p=c_1 e^x +C_2 (x+1)
Given that y, = e* and y, =x+1 form the fundamental set of solutions of the associated homogenous equation of %3D xy" - (x +1)y' + y = x2, we find that: %3D O y-p=c_1 e^x+C_2 (x+1)-x^2-2x-2 O y-p=-x^2-2x-2 O None of them O y-p=c_1 e^x +C_2 (x+1)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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