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For the fundamental solution set S={x, cos x} can we construct a linear ODE with constant coefficients?
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I have found the set to be linearly independent. The annihilator for the functions are \[D^{2} and (D ^{2} + 1)\] Is the characteristic equation then \[r ^{4} + r ^{2} = 0\]?
that answer makes sense to me, but I can't say I'm sure...
Well yeah it seems right, but I'm not sure since there are only 2 terms in the solution set, but the equation is of the fourth order.
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