Mathematics, 30.07.2019 20:20 iicekingmann

Determine the form of a particular solution yp to l(x)=g(x) for g(x) as given if the solution to the associated homogeneous equation l(x)=0 is
yc=c1+c2e^x+c3xe^x
a) g(x)-x^3-3x+1
b) g(x)=4xe^x
c) g(x)=2xe^2x
d) g(x)=23xe^(5x)sin2x
e) g(x)=4+xcosc

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Determine the form of a particular solution yp to l(x)=g(x) for g(x) as given if the solution to the associated homogeneous equation l(x)=0 is yc=c1+c2e^x+c3xe^x a) g(x)-x^3-3x+1 b) g(x)=4xe^x c) g(x)=2xe^2x d) g(x)=23xe^(5x)sin2x e) g(x)=4+xcosc

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Determine the form of a particular solution yp to l(x)=g(x) for g(x) as given if the solution to the associated homogeneous equation l(x)=0 is
yc=c1+c2e^x+c3xe^x
a) g(x)-x^3-3x+1
b) g(x)=4xe^x
c) g(x)=2xe^2x
d) g(x)=23xe^(5x)sin2x
e) g(x)=4+xcosc