(a) Draw the hydrogen energy-level diagram for all states through n = 2 as in the righthand part of Figure 8-11, but with the splitting according to l also shown. (b) With arrows connecting pairs of levels, show all the transitions that are allowed by the selection atnbeableOmted fDendees enbit inete trm canexceptaddinghe coalue ofhall notionsat onDicalSpectr10-4tione onlywe haat theconfusion in the 1920s, when the modern quantum theories were being developed.The coincidence occurs because the errors made by the Sommerfeld model, in ig-noring the spin-orbit interaction and in using classical mechanics to evaluate theaverage energy shift due to the relativistic dependence of mass on velocity, happento cancel for the case of the hydrogen atom.The energy levels of the hydrogen atom, as predicted by Bohr, Sommerfeld, andDirac are shown in Figure 8-11. In order to make visible the energy-level splittings,Energy (eV)-10-15-Bohrn = 3n=2n = 1.Sommerfeldng= 3ng = 2ng = 1ng=2ng = 11.81 x 104 eVng=1.Diracj= 5/2,1 = 2j= 3/2,1 = 1,2j= 1/2, 10, 1j= 3/2,1 = 1j= 1/2,1 = 0,1-j=1/2,1=0Figure 8-11 The energy levels of the hydrogen atom for n = 1, 2, 3 according to Bohr,Sommerfeld, and Dirac. The displacements of the Sommerfeld and Dirac levels from thosegiven by Bohr have been exaggerated by a factor of (1/a)2~ (137)² ~ 1.88 x 104.

We have given a hydrogen atom . We have to draw all possible transition for n = 2 .

Answered: Ole ed nde ene – te tr cept dding e co…

Similar questions

Explain the energy level splitting of the Zeeman effect.
I need the answer as soon as possible
The value of a partition function roughly represents the maximum energy of the states at a given temperature. O True False
(A) for internal energy using the Legendre transform. Show how the Gibbs free energy state function is derived from the state function (B) What are the conditions for G to act as a potential function? (C) Show the mathematical expression for G as a potential function.
Calculate the different in energy (AE) between the n=4 and n-5 states for a partcle of mass 6.3 x 1026 kg trapped within in a one-dimension well of length 3.0 A. Give your answer in unit eV.
(a)How many sets of quantum numbers are possible for a hydrogen atom for n = 4,? ). (b) Write out a set of possible values for the quantum numbers n, ℓ, mℓ, and ms for each electron if all states are occupied including n=4. (c)Write table of occupancy of quantum numbers: n, ℓ, mℓ, and ms for Arsenic As, including spin orientations.
Write down the ground state electronic structure for Rb by inserting the correct integer numbers in the boxes below. Leave a box empty, or insert a zero if you want to indicate no electrons occupy that specific orbital. You can look at the Periodic Table (Section 5.4 of Unit 21) to establish the number of electrons in Rb. 1s 2s 2p 3s 3p 4s 3d 4p 5s 4d Select from the list below one element that you expect would have similar chemical properties to Rb. ○ Li Mg OCI B S As
pls send me answer of this question in written form with expalantion and i will give you like sure Draw the projections for spin angular momentum. Calculate the angles between the z-axis and the spin angular momentum S of the electron in the up and down spin states.
Explain the difference between the group velocity and the phase velocity. Tell which one is associated with the probabilistic center of mass of the electron.

Ole ed nde ene – te tr cept dding e co ue d ll no ons ton Energy (eV) -5 -10 -15 Bohr n=3- n=21 n=1- Sommerfeld ng= ng=2 ng = 1 ng=2- ng=1 1.81 x 104 eV ng=1 Dirac j=5/2,1=2 j= 3/2,1 = 1,2 j= 1/2,1 = 0,1 j= 3/2,1 = 1 j= 1/2,1 = 0,1 -j= 1/2,1=0