The Schrodinger wave equation for hydrogen atom is
$$
\Psi(\text { radial })=\frac{1}{16 \sqrt{4}}\left(\frac{z}{a_{0}}\right)^{3 /
2}\left[(\sigma-1)\left(\sigma^{2}-8 \sigma+12\right)\right] e^{-\sigma / 2}
$$
where \(a_{0}\) and \(Z\) are the constant in which answer can be expressed and
\(\sigma=\frac{2 Z r}{a_{0}}\) minimum and maximum position of radial nodes from
nucleus are ......respectively. \(\therefore .\)
1
\(\begin{array}{llll}\text { (a) } \frac{a_{0}}{Z}, \frac{3 a_{0}}{Z} & \text {
(b) } \frac{a_{0}}{2 Z}, \frac{a_{0}}{Z} & \text { (c) } \frac{a_{0}}{2 Z},
\frac{3 a_{0}}{Z} & \text { (d) } \frac{a_{0}}{2 Z}, \frac{4
a_{0}}{Z}\end{array}\)