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ConstantCoefficients, y=c1 y1 + c2 y2 forms a general solution, yc: complimentary solution found from solving associated homogeneous L[y](t)=0, y1=exp(r1 t),y2=t exp(r1 t) which forms a y1=exp(a t) cos(bt),y2=exp(a t) sin(bt), real equal r1=r2 y1=exp(r1 t),y2=t exp(r1 t), second order linear constant coefficient homogeneous L[y](t)=0, characteristic equation whose roots are complex conjugates r=a±bi, y1=exp(r1 t), y2=exp(r2 t) which forms a fundamental set of solutions, second order linear constant coefficient nonhomogeneous L[y](t)=g(t), nonhomogeneous L[y](t)=g(t) yc: complimentary solution, fundamental set of solutions Wronskian is not zero
