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Solve the initial value problem y"-7y'+6y=-e^(x)(17cosx-7sinx), y(0)=4, y'(0)=2.
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you assume the particular solution is a linear combination of the right-hand side and all of its linearly independent derivatives.
ignoring the constants d/dx e^x cos x = e^x cos x - e^x sin x and similarly for d dx e^x sin x = e^x sin x + e^x cos x we see that there are two independent terms, and we assume the solution yp is yp= A e^x cos x + B e^x cos x
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