Exam 20: Entropy and the Second Law of Thermodynamics

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Consider all possible isothermal contractions of an ideal gas. The change in entropy of the gas:

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Twenty-five identical molecules are in a box. Microstates are designated by identifying the molecules in the left and right halves of the box. The multiplicity of the configuration with 15 molecules in the right half and 10 molecules in the left half is:

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For all reversible processes involving a system and its environment:

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A heat engine in each cycle absorbs energy of magnitude ∣\mid QH ∣\mid as heat from a high temperature reservoir, does work of magnitude ∣\mid W ∣\mid , and then absorbs energy of magnitude ∣\mid QL ∣\mid as heat from a low temperature reservoir. If ∣\mid W ∣\mid = ∣\mid QH ∣\mid + ∣\mid QL ∣\mid this engine violates:

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Let k be the Boltzmann constant. If the configuration of molecules in a gas changes from one with a multiplicity of M1 to one with a multiplicity of M2, then entropy changes by:

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An inventor suggests that a house might be heated by using a refrigerator to draw energy as heat from the ground and reject energy as heat into the house. He claims that the energy supplied to the house can exceed the work required to run the refrigerator. This:

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A Carnot refrigerater runs between a cold reservoir at temperature TC and a hot reservoir at temperature TH. You want to increase its coefficient of performance. Of the following, which change results in the greatest increase in the coefficient? The value of Δ\Delta T is the same for all changes.

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The temperature of n moles of a gas is increased from Ti to Tf at constant pressure. If the molar specific heat at constant pressure is Cp and is independent of temperature, then change in the entropy of the gas is:

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An inventor claims to have a heat engine that has efficiency of 40% when it operates between a high temperature reservoir of 150 °\degree C and a low temperature reservoir of 30 °\degree C. This engine:

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An ideal gas is to taken reversibly from state i, at temperature T1, to another states labeled I, II, III, IV and V on the p-V diargram below. All are at the same temperature T2. Rank the five processes according to the change in entropy of the gas, least to greatest. An ideal gas is to taken reversibly from state i, at temperature T<sub>1</sub>, to another states labeled I, II, III, IV and V on the p-V diargram below. All are at the same temperature T<sub>2.</sub> Rank the five processes according to the change in entropy of the gas, least to greatest.

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A reversible refrigerator operates between a low temperature reservoir at TC and a high temperature reservoir at TH. Its coefficient of performance is given by:

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The temperature TC of the cold reservoirs and the temperatures TH of the hot reservoirs for four Carnot heat engines are The temperature T<sub>C</sub> of the cold reservoirs and the temperatures T<sub>H</sub> of the hot reservoirs for four Carnot heat engines are   Rank these engines according to their efficiencies, least to greatest Rank these engines according to their efficiencies, least to greatest

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A perfectly reversible heat pump with a coefficient of performance of 14 supplies energy to a building as heat to maintain its temperature at 27 °\degree C. If the pump motor does work at the rate of 1 kW, at what rate does the pump supply energy to the building?

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For all irreversible processes involving a system and its environment:

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An ideal gas, consisting of n moles, undergoes an irreversible process in which the temperature has the same value at the beginning and end. If the volume changes from Vi to Vf, the change in entropy is given by:

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A heat engine:

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The maximum theoretical efficiency of a Carnot engine operating between reservoirs at the steam point and at room temperature is about:

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In a reversible process the system:

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A Carnot heat engine and an irreversible heat engine both operate between the same high temperature and low temperature reservoirs. They absorb the same heat from the high temperature reservoir as heat. The irreversible engine:

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Rank from smallest to largest, the changes in entropy of a pan of water on a hot plate, as the temperature of the water Rank from smallest to largest, the changes in entropy of a pan of water on a hot plate, as the temperature of the water

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