Entropy
1.[2p] What does for every reversible cycle establish?
What does for every reversible cycle establish?
The answer is: That is the differential of a state function
The answer is: That is the differential of a state function
The answer is: That is the differential of a state function
2.[3p] A gas expands irreversibly into a vacuum. How is its entropy change found?
A gas expands irreversibly into a vacuum. How is its entropy change found?
The answer is: Integrate along any invented reversible path between the same two states
The answer is: Integrate along any invented reversible path between the same two states
The answer is: Integrate along any invented reversible path between the same two states
3.[2p] Two kilograms of ice melt at °C. The latent heat of fusion is kJ/kg. What is the entropy change of the ice, in J/K?
Two kilograms of ice melt at °C. The latent heat of fusion is kJ/kg. What is the entropy change of the ice, in J/K?
4.[2p] One mole of an ideal gas expands isothermally and reversibly to twice its volume. What is its entropy change, in J/K? Take J/(mol K).
One mole of an ideal gas expands isothermally and reversibly to twice its volume. What is its entropy change, in J/K? Take J/(mol K).
5.[1p] The entropy of a system can only ever increase.
The entropy of a system can only ever increase.
The answer is: False
6.[2p] In the balance , what is ?
In the balance , what is ?
The answer is: Entropy manufactured inside the system by irreversibility, never negative
The answer is: Entropy manufactured inside the system by irreversibility, never negative
The answer is: Entropy manufactured inside the system by irreversibility, never negative
7.[3p] Which of these are true of the relation ?
Which of these are true of the relation ?
Select all that apply
The answer is: It holds for irreversible processes as well as reversible ones, Every quantity appearing in it is a property of the state
The answer is: It holds for irreversible processes as well as reversible ones, Every quantity appearing in it is a property of the state
8.[2p] Put the steps of the argument in the order the lesson develops them.
Put the steps of the argument in the order the lesson develops them.
Kelvin-Planck applied to an arbitrary cycle gives
A reversible two-reservoir cycle gives
A mesh of small Carnot cycles extends this to
A vanishing integral round every closed path means a state function exists
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a, b, c, d
9.[2p] Match each term to what it means.
Match each term to what it means.
Isentropic
Isentropic efficiency
Clausius inequality
Entropy transfer
the part of carried by heat
adiabatic and reversible, so
actual work over ideal work for a turbine
for any cycle
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Isentropic: adiabatic and reversible, so Isentropic efficiency: actual work over ideal work for a turbine Clausius inequality: for any cycle Entropy transfer: the part of carried by heat