P. 542, last boxed set of equations

The first equation should be

a_{m,n} = \frac{\hat r}{\alpha z_{m,n}} \frac{\int_0^{\hat r} \int_0 ^{2 \pi} r f(r, \theta) \cos m \theta J_m (z_{m,n} r/\hat r) d \theta dr}{\left( \int_0^{2 \pi} \cos^2 m \theta d \theta \right) \left(\int_0^{\hat r} r J^2_m (z_{m,n} r/\hat r) \right)}</math>

The second equation should be

b_{m,n} = \frac{\hat r}{\alpha z_{m,n}} \frac{\int_0^{\hat r} \int_0 ^{2 \pi} r f(r, \theta) \sin m \theta J_m (z_{m,n} r/\hat r) d \theta dr}{\left( \int_0^{2 \pi} \cos^2 m \theta d \theta \right) \left(\int_0^{\hat r} r J^2_m (z_{m,n} r/\hat r) \right)}</math>

The third equation should be

$c_{m,n}=\frac{\hat{r}}{\alpha z_{m,n}}\frac{\underset{0}{\overset{\hat{r}}{\int }}\underset{0}{\overset{2\pi }{\int }}rg(r,\theta )\cos m\theta J_m(z_{m,n}r/\hat{r})d\theta dr}{\left(\underset{0}{\overset{2\pi }{\int }}{\cos }^{2}m\theta d\theta \right)(\underset{0}{\overset{\hat{r}}{\int }}r{J}_m^2(z_{m,n}r/\hat{r}))}$

and the fourth equation should be

$d_{m,n}=\frac{\hat{r}}{\alpha z_{m,n}}\frac{\underset{0}{\overset{\hat{r}}{\int }}\underset{0}{\overset{2\pi }{\int }}rg(r,\theta )\sin m\theta J_m(z_{m,n}r/\hat{r})d\theta dr}{\left(\underset{0}{\overset{2\pi }{\int }}{\cos }^{2}m\theta d\theta \right)(\underset{0}{\overset{\hat{r}}{\int }}r{J}_m^2(z_{m,n}r/\hat{r}))}.$

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