Let `nu_(1)` be the frequency of the series limit of the lyman series `nu_(2)` be the frequency of the first line of th lyman series and `nu_(3)` be the frequency of the series limit of the Balmer series. ThenA. `v_(1)-v_(2)=v_(3)`B. `v_(2)-v_(1)=v_(3)`C. `v_(3)=1//2(v_(1)-v_(3))`D. `v_(1)+v_(2)=v_(3)`

Let `nu_(1)` be the frequency of the series limit of the lyman series

1.	Let `nu_(1)` be the frequency of the series limit of the lyman series `nu_(2)` be the frequency of the first line of th lyman series and `nu_(3)` be the frequency of the series limit of the Balmer series. ThenA. `v_(1)-v_(2)=v_(3)`B. `v_(2)-v_(1)=v_(3)`C. `v_(3)=1//2(v_(1)-v_(3))`D. `v_(1)+v_(2)=v_(3)`
Answer» Correct Answer - A `E_(oo)-E_(1)=hv_(1)," "impliesE_(1)implieshv_(1)` `E_(2)-E_(1)=hv_(2),` `E_(oo)-E_(2)=hv_(3)," "implies E_(2)implies hv_(3)` `-hv_(3)+hv_(1)=hv_(2)` `v_(2)=v_(1)-v_(3)` `v_(3)=v_(1)-v_(2)`

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