An ideal classical gas composed of N particles, each of mass m, is enclosed in a vertical cylinder of height L placed in a uniform gravitational field (of acceleration g) and is in thermal equilibrium; ultimately, both N and L → o. Evaluate the partition function of the gas and derive expressions for its major thermodynamic properties. Explain why the specific heat of this system is larger than that of a corresponding system in free space.

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. An ideal classical gas composed of N particles, each of mass m, is enclosed in a vertical cylinder of
height L placed in a uniform gravitational field (of acceleration g) and is in thermal equilibrium;
ultimately, both N and L → ∞. Evaluate the partition function of the gas and derive expressions for
its major thermodynamic properties. Explain why the specific heat of this system is larger than that
of a corresponding system in free space.
Transcribed Image Text:. An ideal classical gas composed of N particles, each of mass m, is enclosed in a vertical cylinder of height L placed in a uniform gravitational field (of acceleration g) and is in thermal equilibrium; ultimately, both N and L → ∞. Evaluate the partition function of the gas and derive expressions for its major thermodynamic properties. Explain why the specific heat of this system is larger than that of a corresponding system in free space.
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