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

When an electron makes a transition from (n + 1) state to n state the frequency of emitted radiation is related to n according to (n gtgt 1)

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

In a hydrogen atom , an electron makes a transition from energy level of -1.51 eV to ground level . Calculate the wavelength of the spectral line emitted and identify the series of hydrogen spectrum to which this wavelength belongs.

When an electron makes a transition from (n+1) state of nth state, the frequency of emitted radistions is related to n according to (n gt gt 1) :

In a hydrogen atom , the electron atom makes a transition from n = 2 to n = 1 . The magnetic field produced by the circulating electron at the nucleus

The frequency of revolution of an electron in nth orbit is f_(n) . If the electron makes a transition from nth orbit to (n = 1) th orbit , then the relation between the frequency (v) of emitted photon and f_(n) will be

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.

The electron in a hydrogen atom at rest makes a transition from n = 2 energy state to the n = 1 ground state. find the energy (eV) of the emitted photon.