Modified Mastering Physics with Pearson eText -- Combo Access -- for Physics for Scientist and Engineers (18 week)
Modified Mastering Physics with Pearson eText -- Combo Access -- for Physics for Scientist and Engineers (18 week)
5th Edition
ISBN: 9780137504299
Author: Douglas C. Giancoli
Publisher: Pearson Education (US)
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Chapter 40, Problem 44P
To determine

Find the density of states of three-dimensional well.

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4-21. Consider a lattice of M equivalent noninteracting magnetic dipoles, u (associated, say, with electron or nuclear spins). When placed in a magnetic field H, each dipole can orient itself either in the same direction, ↑, or opposed to, t, the field. The energy of a dipole is -µH if oriented with the field, and +µH if oriented against the field. Let N be the number of ! states and M – N the number of ↑ states. For a given value of N, the total energy is µHN – µH(M – N)=(2N – M)µH The total magnetic moment I is I=(M -- 2N)µ where Nis the average value of N for a given M, H, and T. The work necessary to increase H by dH is -IdH. Find the specific heat C and the total magnetic moment for this system
Explain how the closely spaced energy levels for hydrogennear the top of Fig. 27–29 correspond to the closely spacedspectral lines at the top of Fig. 27–24.
Show that for an ideal Fermi-Dirac gas that (kT\ 4 57? (kT 1+ 12 2 2 Νμο P-5 V 16 \Ho)
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