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Chapter: 6 / Q: 6
The equation of state of gaseous nitrogen at low densities may be written as
Chapter: 7 / Q: 1
Show that the entropy in the grand canonical ensemble can be written as
Chapter: 7 / Q: 3
Obtain the grand partition function of a classical system of particles, inside a container of volume V , given by the Hamil- tonian
Chapter: 7 / Q: 4
Show that the average quadratic deviation of the number of particles in the grand canonical ensemble may be written as
Chapter: 7 / Q: 5
Show that the average quadratic deviation of energy in the grand canonical ensemble may be written as
Chapter: 7 / Q: 6
At a given temperature T , a surface with No adsorption centers has N
Chapter: 8 / Q: 2
Show that the entropy of an ideal quantum gas may be written as
Chapter: 8 / Q: 3
Show that the equation of state
Chapter: 8 / Q: 4
Consider a quantum ideal gas inside a cubic vessel of side 5, and suppose that the orbitals of the particles are associated with wave functions that vanish at the surfaces of the cube
Chapter: 8 / Q: 5
An ideal gas of N atoms of mass m is confined to a vessel of volume V , at a given temperature T
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