Ignoring spin of the Fermions in an ideal Fermi Gas, the maximal occupation number of an energy is: A) Infinite B) One -D) Three E) Zero For a classical ideal gas trapped in a box of volume I, the thermal De-Broglie wavelength can be In this case, the canonical partition function for a single particle of written as A = mk T C) Two mass m is: A) VA B) 12¹ D E) Independent of Temperature
Ignoring spin of the Fermions in an ideal Fermi Gas, the maximal occupation number of an energy is: A) Infinite B) One -D) Three E) Zero For a classical ideal gas trapped in a box of volume I, the thermal De-Broglie wavelength can be In this case, the canonical partition function for a single particle of written as A = mk T C) Two mass m is: A) VA B) 12¹ D E) Independent of Temperature
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![3. Ignoring spin of the Fermions in an ideal Fermi Gas, the maximal occupation number of an energy
is:
A) Infinite B) One
E) Zero
mk T
C) Two
4. For a classical ideal gas trapped in a box of volume I, the thermal De-Broglie wavelength can be
written as At
In this case, the canonical partition function for a single particle of
mass m is:
A) 12² ) V2¹
D) Three
D)
E) Independent of Temperature](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F46219ade-f670-4bb9-9a69-967c727b5c4e%2Fadd67b6a-aa88-4816-9a92-92fdc24cdb41%2Fkirkw_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3. Ignoring spin of the Fermions in an ideal Fermi Gas, the maximal occupation number of an energy
is:
A) Infinite B) One
E) Zero
mk T
C) Two
4. For a classical ideal gas trapped in a box of volume I, the thermal De-Broglie wavelength can be
written as At
In this case, the canonical partition function for a single particle of
mass m is:
A) 12² ) V2¹
D) Three
D)
E) Independent of Temperature
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