Let's consider a classical ideal gas whose single-particle partition function of molecules is Z₁. Which of the following statements is true? Select one: O a. If the gas molecules of N molecules cannot be separated from each other, and the partition function Z N of the system is written ZN = Z₁N, the entropy of the gas calculated from Z N is obtained, which is an extensive quantity. O b. If the molecules cannot be separated from each other, the partition function of the system can be written in the form ZN Z₁N/N!. In this case, the entropy calculated from Z N is obtained, which is an extensive quantity. = O c. If the gas molecules of N molecules cannot be separated from each other, the partition function Z N of the system can be written ZN=Z₁N,
Let's consider a classical ideal gas whose single-particle partition function of molecules is Z₁. Which of the following statements is true? Select one: O a. If the gas molecules of N molecules cannot be separated from each other, and the partition function Z N of the system is written ZN = Z₁N, the entropy of the gas calculated from Z N is obtained, which is an extensive quantity. O b. If the molecules cannot be separated from each other, the partition function of the system can be written in the form ZN Z₁N/N!. In this case, the entropy calculated from Z N is obtained, which is an extensive quantity. = O c. If the gas molecules of N molecules cannot be separated from each other, the partition function Z N of the system can be written ZN=Z₁N,
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Transcribed Image Text:Let's consider a classical ideal gas whose single-particle partition function of molecules is Z ₁.
statements is true?
Which of the following
Select one:
a. If the gas molecules of N molecules cannot be separated from each other, and the partition function ZN of the
system is written ZN = Z₁N, the entropy of the gas calculated from Z N is obtained, which is an extensive quantity.
1
O b. If the molecules cannot be separated from each other, the partition function of the system can be written in the form
ZN = Z₁N/N!. In this case, the entropy calculated from Z N is obtained, which is an extensive quantity.
1
N
O c. If the gas molecules of N molecules cannot be separated from each other, the partition function Z of the system can
be written Z N = Z₁N.
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