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For a system of fermions at room temperature, compute the
Chapter 7, Problem 11P(choose chapter or problem)
For a system of fermions at room temperature, compute the probability of a single-particle state being occupied if its energy is
(a) 1 \(\mathrm{eV}\) less than \(\mu\)
(b) 0.01 \(\mathrm{eV}\) less than \(\mu\)
(c) equal to \(\mu\)
(d) 0.01 \(\mathrm{eV}\) greater than \(\mu\)
(e) 1 \(\mathrm{eV}\) greater than \(\mu\)
Questions & Answers
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QUESTION:
For a system of fermions at room temperature, compute the probability of a single-particle state being occupied if its energy is
(a) 1 \(\mathrm{eV}\) less than \(\mu\)
(b) 0.01 \(\mathrm{eV}\) less than \(\mu\)
(c) equal to \(\mu\)
(d) 0.01 \(\mathrm{eV}\) greater than \(\mu\)
(e) 1 \(\mathrm{eV}\) greater than \(\mu\)
ANSWER:Step 1 of 6
Fermi-Dirac distribution is given by:
\(\bar{n}_{\mathrm{FD}}=\frac{1}{e^{(c-\mu) / k T}+1}\)
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