Explain solutions depending on whether n is odd or even

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let h(x) = sin(ax). let H^(n)x denote the n:th derivative, ie. ex. n=2 means the second derivative. Show that the equation h^(n)x = h^(n+2)x has two distinct general solutions depending on whether n is odd or even and solve the equation in each cases.

Reference no: EM13203550

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