7s27p1 and 6d17s2 electronic configurations have the same spin-orbit coupling constant]. Illustrate your term energy locations.
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- Electrons in a hydrogen atom are in a 3p excitation state transitioning radiative to energy level 2s. Taking into account the spin orbital interaction, determine : i) What is a spin orbit interaction?ii) Show the separation of 3p and 2s energy levels in the energy level diagramwithout an external magnetic field Biii) Show the separation of 3p and 2s energy levels in the energy level diagram due to the presence of an external magnetic field Biv) State the allowed transition conditionsv) Energy emitted when in space without a magnetic fieldvi) Energy emitted if it is in a space with a magnetic field B = 1Tplease solve part iSolve step by step please use THE ANGULAR MOMENTUM ADDITION THEOREM(a) For the 1s wave function, calculate the probability for the electron to be found within the nucleus, considered to be a sphere of radius R. (b) Evaluate the probability for a nucleus of lead (R = 7.1 fm). (c) Suppose instead that a muon (m = 207m) were in its 1s state. What is the probability to find it inside the lead nucleus?
- None-7 For hydrogen atom electron, with Spin , in the state a -A(), Determine A, , of Sx, Sy,S2 13217水 and with spin State x く>,くら、?,くら,>, andWrite 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 AsAnswer all subparts or leave for someone else to answerThe л-electrons can flow freely across the conjugated system of a 1,3-butadiene The total length that the π-electrons can travel is 1.47 Å. H H 1 LH HTC H H What is the energy (J) required to promote an electron from the HOMO(highest occupied energy level) to the LUMO(highest unoccupied energy level)? [each C contributes one e] What wavelength of light does this correspond to?