Consider a small volume v in a classical ideal gas with volume V and temperature T. (N) Ne-(N) N! PN = Prove that the probability of finding N gas particles (here, not the total number of gas particles) in the volume v follows the Poisson distribution, where N is the average number of particles in the volume v.
Consider a small volume v in a classical ideal gas with volume V and temperature T. (N) Ne-(N) N! PN = Prove that the probability of finding N gas particles (here, not the total number of gas particles) in the volume v follows the Poisson distribution, where N is the average number of particles in the volume v.
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![Consider a small volume v in a classical ideal gas with volume V and temperature T.
(N)Ne-(N)
N!
PN =
Prove that the probability of finding N gas particles (here, not the total number of gas particles) in the volume v
follows the Poisson distribution, where N is the average number of particles in the volume v.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7f9411d4-b052-4158-b8b0-2a2b51a7f8e3%2F49abe640-9a4c-47b5-9b7d-85ebe6f47eab%2Fys9wv9xj_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider a small volume v in a classical ideal gas with volume V and temperature T.
(N)Ne-(N)
N!
PN =
Prove that the probability of finding N gas particles (here, not the total number of gas particles) in the volume v
follows the Poisson distribution, where N is the average number of particles in the volume v.
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