A hydrogen atom and a `Li^(2+)` ion are both in the second excited state. If `l_H` and `l_(Li)` are their respective electronic angular momenta, and `E_H and E_(Li)` their respective energies, then(a) `l_H gt l_(Li) and |E_H| gt |E_(Li)|`(b) `l_H = l_(Li) and |E_H| lt |E_(Li)|` (C ) `l_H = l_(Li) and |E_H| gt |E_(Li)|`(d) `l_H lt l_(Li) and |E_H| lt|E_(Li)|`A. `l_(H) gt l_(Li)` and `|E_(H)|gt|E_(Li)|`B. `l_(H) = l_(Li)` and `|E_(H)|lt|E_(Li)|`C. `l_(H) = l_(Li)` and `|E_(H)|gt|E_(Li)|`D. `l_(H) lt l_(Li)` and `|E_(H)|lt|E_(Li)|`

A hydrogen atom and a `Li^(2+)` ion are both in the second excited sta

1.	A hydrogen atom and a `Li^(2+)` ion are both in the second excited state. If `l_H` and `l_(Li)` are their respective electronic angular momenta, and `E_H and E_(Li)` their respective energies, then(a) `l_H gt l_(Li) and \|E_H\| gt \|E_(Li)\|`(b) `l_H = l_(Li) and \|E_H\| lt \|E_(Li)\|` (C ) `l_H = l_(Li) and \|E_H\| gt \|E_(Li)\|`(d) `l_H lt l_(Li) and \|E_H\| lt\|E_(Li)\|`A. `l_(H) gt l_(Li)` and `\|E_(H)\|gt\|E_(Li)\|`B. `l_(H) = l_(Li)` and `\|E_(H)\|lt\|E_(Li)\|`C. `l_(H) = l_(Li)` and `\|E_(H)\|gt\|E_(Li)\|`D. `l_(H) lt l_(Li)` and `\|E_(H)\|lt\|E_(Li)\|`
Answer» Correct Answer - B In second excited state `n = 3` So `l_(H) = l_(Li) = 3((h)/(2pi))` While `E prop Z^(2)` and `Z_(H) = 1, Z_(Li) = 3` So `\|E_(Li)\| = 9\|E_(H)\|`or `\|E_(H)\|lt\|E_(Li)\|`

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