Pearson eText -- Physics for Scientists and Engineers with Modern Physics -- Instant Access (Pearson+)
Pearson eText -- Physics for Scientists and Engineers with Modern Physics -- Instant Access (Pearson+)
5th Edition
ISBN: 9780137488179
Author: Douglas Giancoli
Publisher: PEARSON+
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Chapter 40, Problem 44P
To determine

Find the density of states of three-dimensional well.

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(4) Electronic energy level of a hydrogen atom is given by R ; п %3D 1,2, 3,... n2 E = - and R = 13.6 eV. Each energy level has degeneracy 2n2 (degeneracy is the number of equivalent configurations associated with the energy level). (a) Derive the partition function for a hydrogen atom at a constant temperature. (b) Consider that the energy level of a hydrogen atom is approximated by a two level system, n = 1,2. Estimate the mean energy at 300 K.
(a) For indium phosphide (InP) at room temperature, calculate the electron and hole mobilities for the following cases : For intrinsic InP, the electrical conductivity, the number of electrons per cubic meter and the number of holes per cubic meter are 2.5 x 10-6 (22m)¹, 3× 10¹3 m -3 and 3 x 1013 m3, respectively. Similarly, for n-type extrinsic InP, the electrical conductivity, the number of electrons per cubic meter and the number of cubic meter holes per 3-6x 10-6 (2m), 4.5 × 10¹3-3 2 x 10¹3 m³, respectively. are and
(4) Electronic energy level of a hydrogen atom is given by R E ; n = n2 1, 2, 3,... and R = 13.6 eV. Each energy level has degeneracy 2n² (degeneracy is the number of equivalent configurations associated with the energy level). (a) Calculate the partition function Z for a hydrogen atom at a constant temperature. (b) Let us consider that the energy level of a hydrogen atom is approximated by a two level system, n = 1,2. Estimate the mean energy at 300 K.
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