Let $\xi_{0k}$ be the k-th positive zero of $J_{0}$ Bessel function. Determine the coefficients $c_k$, so that
$1 = \sum^{\infty}_{k=1} c_kJ_0(\frac{x \xi_{0k}}{2})$.
I don't see what to do, is this solvable?
Let $\xi_{0k}$ be the k-th positive zero of $J_{0}$ Bessel function. Determine the coefficients $c_k$, so that
$1 = \sum^{\infty}_{k=1} c_kJ_0(\frac{x \xi_{0k}}{2})$.
I don't see what to do, is this solvable?
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