Show that the frequency of the first line in the Lyman series is equal to the difference between the limiting frequencies of Lyman and the Balmer series.
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The 'series limit' refers to the 'shortest wavelength'.
f=k(n121−n221)
Here, k is a constant.
For the series limit of Lyman series,
n1=1
n2=∞
For the series limit of Balmer series,
n1=2
n2=∞
Thus, the difference in the frequencies of the series of Lyman series and Balmer series is equal to the frequency of the first line of the Lyman series.
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