The change in entropy of the system in going from 5 accessible microstates to 30 accessible microstates should be calcualted. Concept introduction: Entropy S : it is used to describe the disorder. It is the amount of arrangements possible in a system at a particular state. ΔS univ = ΔS sys + ΔS surr The entropy of a system S is directly proportional to the number of accessible microstates, represented by the symbol W . The relationship can be expressed by the Boltzmann equation, S = k lnW Here, k is Boltzmann constant whose value is equal to 1 .381×10 − 23 J/K The change in entropy can be represented as, Δ S = k ln ( W final − W initial )
The change in entropy of the system in going from 5 accessible microstates to 30 accessible microstates should be calcualted. Concept introduction: Entropy S : it is used to describe the disorder. It is the amount of arrangements possible in a system at a particular state. ΔS univ = ΔS sys + ΔS surr The entropy of a system S is directly proportional to the number of accessible microstates, represented by the symbol W . The relationship can be expressed by the Boltzmann equation, S = k lnW Here, k is Boltzmann constant whose value is equal to 1 .381×10 − 23 J/K The change in entropy can be represented as, Δ S = k ln ( W final − W initial )
Solution Summary: The author explains that the change in entropy of a system is directly proportional to the number of accessible microstates, represented by the Boltzmann equation.
The change in entropy of the system in going from 5 accessible microstates to 30 accessible microstates should be calcualted.
Concept introduction:
EntropyS: it is used to describe the disorder. It is the amount of arrangements possible in a system at a particular state. ΔSuniv=ΔSsys+ΔSsurr
The entropy of a system S is directly proportional to the number of accessible microstates, represented by the symbol W. The relationship can be expressed by the Boltzmann equation,
S = k lnW
Here, k is Boltzmann constant whose value is equal to 1.381×10−23 J/K
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