The wavelength of a spectral line emitted by hydrogen atom in the Lymann series is 16/15R cm. What is the value of n2
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NOTE: I have taken n1 as m and n2 as n.
As we know that for hydrogen,

And Lyman series corresponds to m = 1.
Using this relation we have,

Equating the values we have,

Therefor my n = your n2 = 16.
As we know that for hydrogen,
And Lyman series corresponds to m = 1.
Using this relation we have,
Equating the values we have,
Therefor my n = your n2 = 16.
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