The ratio of energies of hydrogen atom in its first excited state to third excited state is
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Answer:
Answer :
C
Solution :
First excited state i.e., second orbit `(n = 2)` <br> Second excited state i.e., third orbit `(n = 3)` <br> `:. E = -(13.6)/(n^(2)) rArr (E_(2))/(E_(3)) = ((3)/(2))^(2) = (9)/(4)`
Explanation:
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Answer:
here is your answer
Explanation:
1st excited state corresponds to n=2
2nd excited state corresponds to n=3
∴ E1/E2 = (n2)2/(n1)2 = 9/4
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