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v(1) is the frequency of the series limi...

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

A

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

B

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

C

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

D

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

Text Solution

Verified by Experts

The correct Answer is:
A

Frequency `v=RC[(1)/(n_(1)^(2))-(1)/(n_(2)^(2))]`
`v_(1)=RC[1-(1)/(oo)]=RC`
`v_(2)=RCp[1-(1)/(4)]=(3)/(4)RC`
`v_(3)=RC[(1)/(4)-(1)/(oo)]=[(RC)/(oo)]=(RC)/(4)`
`rArr v_(1)-v_(2)=v_(3)`
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