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Let v(1) be the frequency of the series ...

Let `v_(1)` be the frequency of the series limit of the Lyman series, `v_(2)` be the frequency of the first line of the Lyman series, and `v_(3)` be the frequency of the series limit of the Balmer series. Then

A

`v_(1) - v_(2) = v_(3)`

B

`v_(2) - v_(1) = v_(3)`

C

`v_(3) = (1)/(2) ( v_(1) + v_(2)`

D

`v_(2) + v_(1) = v_(3)`

Text Solution

Verified by Experts

The correct Answer is:
A

Series limit means the shortest possible wavelength (maximum photon energy) and first line means the largest possible wavelength (minimum photon energy) in the series.
`v = C [(1)/(n^(2)) - (1)/(m^(2))]` (where `C` is a constant)
For series limit of Lyman series :
`n = 1, m = oo implies v_(1) = C`
For first line Lyman series:
`n = 1, m = oo implies v_(2) = 3 C//4`
For series limit of Balmer series :
`n = 2, m = oo implies v_(3) = C//4`.
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