When developing the partition functions for each degree of freedom in a diatomic ideal gas, we made some approximations. Match the degree of freedom with the approximation(s) we made. Classical (energy levels are continuous) and the addition of one extra state. Classical (energy levels are continuous) no approximations excited states do not contribute significantly [Choose ] [Choose ] [Choose ] [Choose ] ♦
When developing the partition functions for each degree of freedom in a diatomic ideal gas, we made some approximations. Match the degree of freedom with the approximation(s) we made. Classical (energy levels are continuous) and the addition of one extra state. Classical (energy levels are continuous) no approximations excited states do not contribute significantly [Choose ] [Choose ] [Choose ] [Choose ] ♦
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![When developing the partition functions for each degree of
freedom in a diatomic ideal gas, we made some approximations.
Match the degree of freedom with the approximation(s) we
made.
Classical (energy levels are
continuous) and the addition
of one extra state.
Classical (energy levels are
continuous)
no approximations
excited states do not
contribute significantly
[Choose ]
[Choose ]
[Choose ]
[Choose ]
♦](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbd057c52-dc47-4a0d-96b0-a1cfccac348e%2Fd47266f1-3177-417b-80f2-cc914bfaace4%2Ffgnn09t_processed.png&w=3840&q=75)
Transcribed Image Text:When developing the partition functions for each degree of
freedom in a diatomic ideal gas, we made some approximations.
Match the degree of freedom with the approximation(s) we
made.
Classical (energy levels are
continuous) and the addition
of one extra state.
Classical (energy levels are
continuous)
no approximations
excited states do not
contribute significantly
[Choose ]
[Choose ]
[Choose ]
[Choose ]
♦
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