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Problems
Problem 2.1:
Calculate the pressure of a Fermi gas in its ground state.
[Solution]Problem 2.2:
Check that the energy of the ground state of a Fermi gas is correct by
calculating the chemical potential from it.
[Solution]Problem 2.3:
A long series of calculations can be used to derive the entropy of the
Fermi gas, and the result is σ =
[Solution] π2N![]() ![]() . From this, calculate the heat capacity at constant
volume.
Problem 2.4:
It turns out that the energy of a Bose gas is given by: U = Aτ
[Solution] where A is a constant that depends only on the volume. From this,
calculate the heat capacity at constant volume.
Problem 2.5:
Using the knowledge that the entropy goes to zero as the temperature
goes to zero, calculate the entropy from the heat capacity.
[Solution] |
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