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

Let `v_(1)` be the frequency of series limit of Lyman series, `v_(2)`

1.	Let `v_(1)` be the frequency of series limit of Lyman series, `v_(2)` the frequency of the first line of Lyman series and `v_(3)` the frequency of series limit of Balmer series. Then which of the following is correct ?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))`
Answer» Correct Answer - A We know that frequency, `v=Rc((1)/(n_(1)^(2))-(1)/(n_(2)^(2)))` This gives, `v_(1)=Rc(1-(1)/(oo))=RcrArrv_(2)=Rc (1-(1)/(4))=(3)/(4)Rc` `" " v_(3)=Rc((1)/(4)-(1)/(oo))=(Rc)/(4)rArrv_(1)-v_(2)=v_(3)`