find a homogeneous linear equation with real, constant coefficients that is satisfied by y=6+3xe^x–cos x
y=6+3xex–cosxy=6+3xe^x–cos xy=6+3xex–cosx
y′=3xex+3ex+sinxy'=3xe^x+3e^x+sin xy′=3xex+3ex+sinx
y′=3ex(x+1)+sinxy'=3e^x(x+1)+sin xy′=3ex(x+1)+sinx
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