[" In a hydrogen like atom,electron makes transition from an energy level 'n' to another "],[" energy level (n-1).If "n>>1," the frequency of radiation emitted is proportional to "]

In a hydrogen like atom electron make transition from an energy level with quantum number n to another with quantum number (n - 1) if n gtgt1 , the frequency of radiation emitted is proportional to :

In a hydrogen like atom electron make transition from an energy level with quantum number n to another with quantum number (n - 1) if n gtgt1 , the frequency of radiation emitted is proportional to :

In a hydrogen like atom electron make transition from an energy level with quantum number n to another with quantum number (n - 1) if n gtgt1 , the frequency of radiation emitted is proportional to :

In a hydrogen atom the electron makes a transition from (n+1)^(th) level to the n^(th) level .If n gt gt 1 the frequency of radiation emitted is proportional to :

In a hydrogen atom the electron makes a transition from (n+1)^(th) level to the n^(th) level .If n gt gt 1 the frequency of radiation emitted is proportional to :

In hydrogen atom, electron makes transition from n = 4 to n = 1 level. Recoil momentum of the H atom will be

In a sample of excited hydrogen atoms electrons make transition from n=2 to n=1. Emitted energy.

The electron in the hydrogen atom makes a transition from the n = 2 energy level (or state) to the ground state (corresponding to n = 1 ). Find the frequency of the emitted photon. Strategy: Use Eq. directly to obtain bar(v) , with n_(f) = 1 (ground state) and n_(i) = 2 . Then find the frequncy.