A) 1.5 eV
B) 0.85 eV
C) 3.4 eV
D) 1.9 eV
Correct Answer: D
Solution :
| Given: \[{{E}_{n}}=-\frac{13.6}{{{n}^{2}}}eV\] |
| Energy of photon ejected when electron jumps |
| from\[n=3\] state to \[n=2\] state is given by |
| \[\Delta E={{E}_{3}}-{{E}_{2}}\] |
| \[\therefore \] \[{{E}_{3}}=-\frac{13.6}{{{(3)}^{2}}}eV=-\frac{13.6}{9}eV\] |
| \[{{E}_{2}}=-\frac{13.6}{{{(2)}^{2}}}eV=-\frac{13.6}{4}eV\] |
| So, \[\Delta E={{E}_{3}}-{{E}_{2}}=-\frac{13.6}{9}-\left( -\frac{13.6}{4} \right)\] |
| \[=1.9\,eV\] (approximately) |
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