Using \(J_{o}\) for a series expansion, show that the coefficients of the Fourier-Bessel series for \(f(x)=1\) over the interval \(0 \leq x \leq 1\) are given as \(a_{m}=2 /\left\{\alpha_{m 0} J_{1}\left(\alpha_{m 0}ight)ight\}\), where \(\alpha_{m 0}\) are the zeros of \(J_{0}\).