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+### Statement
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+$5.8.15.$ [Insert the problem statement]
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+### Solution
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+I consider this problem to be a cornerstone of this section. In my opinion, it is this specific problem that fully reveals the probabilistic thermodynamic approach in statistical physics. Some might find the solution overly detailed, but I would like to demonstrate it in the style of Sivukhin's methodology. Any macrostate of a system characterized by pressure, volume, and temperature is realized by a vast number of microstates—that is, by a specific set of coordinates and momenta of all molecules. The number of such microstates represents the thermodynamic probability \(W\). According to the second law of thermodynamics, an isolated system can spontaneously transition only from a less probable state to a more probable one. That is, for any real process, the ratio of the final probability of the system to the initial one must be:
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+#### Answer
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+[Insert a concise answer or boxed result]