‘l′ and ‘m’ are respectively azimuthal and magnetic quantum numbers. Column-I Column-II (a)Number of values of ′l′ for an energy level(p)0, 1, 2.....(n−1)(b)Actual values of ′l′ for a particular type of(q)+‘l′ to −‘l′ through zeroorbital(c)Number of values of 'm' for ′l′ =2(r)5(d)Actual values of 'm' for a particular type of(s)norbital

‘l′ and ‘m’ are respectively azimuthal and magnetic quantum nu

1.	‘l′ and ‘m’ are respectively azimuthal and magnetic quantum numbers. Column-I Column-II (a)Number of values of ′l′ for an energy level(p)0, 1, 2.....(n−1)(b)Actual values of ′l′ for a particular type of(q)+‘l′ to −‘l′ through zeroorbital(c)Number of values of 'm' for ′l′ =2(r)5(d)Actual values of 'm' for a particular type of(s)norbital
Answer» $‘ l^{'}$ and ‘m’ are respectively azimuthal and magnetic quantum numbers. $\begin{matrix} Column-I & Column-II (a) & Number of values of^{'} l^{'} for an energy level & (p) & 0, 1, 2..... (n - 1) (b) & Actual values of^{'} l^{'} for a particular type of & (q) & + ‘ l^{'} to - ‘ l^{'} through zero orbital (c) & Number of values of 'm' for^{'} l^{'} = 2 & (r) & 5 (d) & Actual values of 'm' for a particular type of & (s) & n orbital \end{matrix}$