Problem 1. Number of microstates of N particles in the volume V equals r(E,V,N) = AENV2NN-N, where E is the energy of the gas and A is a constant coefficient. Determine (a) density of states g(E) and statistical weight Ar in the energy interval AE, (b) entropy S and pressure P of the gas, (c) energy as a function of temperature E (T) and heat capacity Cy.
Problem 1. Number of microstates of N particles in the volume V equals r(E,V,N) = AENV2NN-N, where E is the energy of the gas and A is a constant coefficient. Determine (a) density of states g(E) and statistical weight Ar in the energy interval AE, (b) entropy S and pressure P of the gas, (c) energy as a function of temperature E (T) and heat capacity Cy.
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
Transcribed Image Text:Problem 1. Number of microstates of N particles in the volume V equals r(E,V,N) =
AENV2NN-N, where E is the energy of the gas and A is a constant coefficient. Determine
(a) density of states g(E) and statistical weight Ar in the energy interval AE,
(b) entropy S and pressure P of the gas,
(c) energy as a function of temperature E (T) and heat capacity Cy.
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