Prove that the entropy S of an ideal gas [Sackur and Tetrode's equation] is an extensive quantity. Then show that the entropy of the gas of particles to be separated from each other is 5- Nha -1 (32/V)] S = NKB In and that this quantity is not extensive. Remember: by extensiveness we mean that if we scale the size of the system by a factor a (V → a V, N → a N, but the particle density n = N/V remains constant), any extensive quantity a s) also scales by a factor a (here: S →
Prove that the entropy S of an ideal gas [Sackur and Tetrode's equation] is an extensive quantity. Then show that the entropy of the gas of particles to be separated from each other is 5- Nha -1 (32/V)] S = NKB In and that this quantity is not extensive. Remember: by extensiveness we mean that if we scale the size of the system by a factor a (V → a V, N → a N, but the particle density n = N/V remains constant), any extensive quantity a s) also scales by a factor a (here: S →
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