Consider a classical ideal gas of N diatomic heterogeneous molecules at temperature T. The charac- teristic rotational energy parameter is εr = 2 and the natural frequency of vibrations is wo. Consider the temperature region where Ter/kB, but T is of the order of ħwo/kB. Ignore contributions from all other internal modes. Calculate the canonical partition function, the average energy, and the heat capacity at constant volume, Cy.
Consider a classical ideal gas of N diatomic heterogeneous molecules at temperature T. The charac- teristic rotational energy parameter is εr = 2 and the natural frequency of vibrations is wo. Consider the temperature region where Ter/kB, but T is of the order of ħwo/kB. Ignore contributions from all other internal modes. Calculate the canonical partition function, the average energy, and the heat capacity at constant volume, Cy.
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![Consider a classical ideal gas of N diatomic heterogeneous molecules at temperature T. The charac-
teristic rotational energy parameter is € = 1 and the natural frequency of vibrations is wo. Consider
the temperature region where T≫er/kB, but T is of the order of ħwo/kB. Ignore contributions from
all other internal modes. Calculate the canonical partition function, the average energy, and the heat
capacity at constant volume, Cv.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9b65ef36-cf51-4f81-80a6-74e205c9e9b1%2Feab8eb92-5d69-42e7-9183-191d3b002093%2Fthbf1wb_processed.png&w=3840&q=75)
Transcribed Image Text:Consider a classical ideal gas of N diatomic heterogeneous molecules at temperature T. The charac-
teristic rotational energy parameter is € = 1 and the natural frequency of vibrations is wo. Consider
the temperature region where T≫er/kB, but T is of the order of ħwo/kB. Ignore contributions from
all other internal modes. Calculate the canonical partition function, the average energy, and the heat
capacity at constant volume, Cv.
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