Introduction To Quantum Mechanics
Introduction To Quantum Mechanics
3rd Edition
ISBN: 9781107189638
Author: Griffiths, David J., Schroeter, Darrell F.
Publisher: Cambridge University Press
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Chapter 11.3, Problem 11.13P
To determine

The lifetime for each of the four n=2 states of hydrogen.

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Consider a composite state of spin j1 = s = 1/2 and angular momentum j2 = l = 2 of an electron. Find all the eigenstates of |j1, j2; j,m〉 as the linear combination of product states of spin and angular momentum. Give the values of Clebsch-Gordon coefficients you get from here.
Problem 3: Chemical potential of an Einstein solid. Consider an Einstein solid for which both N and q are much greater than 1. Think of each ocillator as a separate “particle". a) Show that the chemical potential is H = -kT In (**e) b) Discuss this result in the limits N » q and N « q, concentrating on the question of how much S increases when another particle carrying no energy is added to the system. Does the formula make intuitive sense?
A system with j = 35 is in the state |ψ⟩= 1/√2 |35,35⟩ + 1/2 |35,34⟩ − 1/2 |35,−20⟩. The state is written in |j,m⟩ notation (m is the Jz projection). Find ⟨Jz⟩ and ∆Jz for this state. Find ⟨Jx⟩ and ∆Jx for this state. (Note: This must be done by hand with all work shown; also do this in bracket notation instead of working out the matrices)
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