Titlebook: Elementary Statistical Thermodynamics; A Problems Approach Norman O. Smith Book 1982 Springer Science+Business Media New York 1982 entropy.

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Statistical Mechanics of Distinguishable Particles, a less to a more probable state. The conclusion is inevitable that there ought to be some connection between entropy and probability. We are thus led to examine the subject of probability and, in turn, enquire how one can determine which of a great many possible states is the most probable one. We

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,Śākyamuni: Still Alive in This World,so also do those of an ideal gas in an ideal gas mixture depend only on its partial pressure and temperature. This is true for ., and .. Moreover, . and . are even independent of pressure. It follows that the values for ., ., ., ., and . deduced earlier for pure ideal gases apply to these gases in i

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The Statistical Basis of Entropy,at the probability of a system is measured by the number of ways it can be realized it is therefore expected that entropy, ., will be some function of .. Although a full appreciation of this function must await consideration of systems of indistinguishable particles we will commence with those consisting of distinguishable ones.

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Thermodynamic Functions for Systems of Localized (Distinguishable) Particles,diately to erect a structure on this groundwork by showing that all these functions can be expressed in terms of the partition function. Then, as soon as the latter can be calculated, all the state functions can also be found.

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