1) Derive the Fermi Dirac statistical distribution law.
2) Compare the three statistics Maxwell-Boltzmann
statistics,Bose-Einstein statistics,Fermi-Dirac...
1) Derive the Fermi Dirac statistical distribution law.
2) Compare the three statistics Maxwell-Boltzmann
statistics,Bose-Einstein statistics,Fermi-Dirac Statistics.
we
have the following statistics. maxwell-boltzmann, fermi-dirac and
bose-einstein.
when then sonsidering different systems which above statistics
would fit the best, give a short answer of why.
a) He4 under normal room conditions of temperature and
pressure
b) electrons in copper under normal room conditions
c) He4 at lambda point
d) electrons and holes in a semiconductor Ge in room
temperature, band gap 1V
1) Derive the Maxwell-Boltzmann law of distribution of
energy.
2) Applying Maxwell-Boltzmann distribution law,Show that the
internal energy of an ideal monoatomic gas depends only on its
temperature.
1.Define terms and explain the difference between Boltzmann
Statistic, Fermi-Dirac Statistic and Bose-Einstein statistic.
2. Give an example for each of system in order to understand and
handle aformentioned statistics.
3.Show that in a given circumstances Quantum statistics ignore
or pass over classical statistic.
Use a computer to make two plots of the Boltzmann, Fermi-Dirac,
and Bose-Einstein distributions functions versus x=(LaTeX:
\epsilon-\mu ϵ − μ )/kT. For one make both axes linear. For the
other make the y-axis logarithmic, and indicate the x- and y-
ranges where the distribution functions agree to better than one
percent.
1-Explain specific features of Einstein and Debye models for the
specific heat.
2-Recall the Fermi-Dirac distribution.
3-Recall the expression for electron density of states of
electron gas.
Describe the different models used to model the distribution of
particles in statistical mechanics, including Maxwell–Boltzmann,
Bose–Einstein, and Fermi–Dirac statistics. In each case, describe
the counting techniques used in the model.