Exam 15: Mechanical Waves

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Entropy: The second law of thermodynamics leads us to conclude that

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Entropy: A 2.0-kg block of aluminum at 50°C is dropped into 5.0 kg of water at 20°C and the temperature is allowed to stabilize. What is the total change in entropy during this process, assuming no heat is exchanged with the environment? The specific heat of aluminum is 910 J/(kg∙K) and the specific heat of water is 4190 J/(kg∙K).

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Heat engines: A heat engine with an efficiency of 30.0% performs 2500 J of work. How much heat is discharged to the lower temperature reservoir?

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Entropy: The entropy of an isolated system must be conserved, so it never changes.

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Entropy: A system consists of two very large thermal reservoirs in contact with each other, one at temperature 300°C and the other at temperature 200°C. When 600 J of heat transfers from the 300°C reservoir to the 200°C reservoir, what is the change in entropy of this system?

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Refrigerators: During each cycle of operation, a refrigerator absorbs 230 J of heat from the freezer and expels 356 J of heat to the room. How much work input is required in each cycle?

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Entropy: A 810-g quantity of ethanol, in the liquid state at its melting point of Entropy: A 810-g quantity of ethanol, in the liquid state at its melting point of   is frozen at atmospheric pressure. The heat of fusion of ethanol is 1.04 × 10<sup>5</sup> J/kg, the molecular mass is 46.1 g/mol, and the ideal gas constant is R = 8.314 J/(mol∙K). The change in the entropy of the ethanol as it freezes is closest to is frozen at atmospheric pressure. The heat of fusion of ethanol is 1.04 × 105 J/kg, the molecular mass is 46.1 g/mol, and the ideal gas constant is R = 8.314 J/(mol∙K). The change in the entropy of the ethanol as it freezes is closest to

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Refrigerators: A refrigerator has a coefficient of performance of 1.15, and it extracts 7.95 J of heat from the cold reservoir during each cycle. (a) How much work is done on the gas in each cycle? (b) How much heat is exhausted into the hot reservoir in each cycle?

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Entropy: What is the change in entropy of 10.0 moles of ideal monatomic gas that reversibly undergoes the isothermal expansion shown in the figure? The ideal gas constant is R = 8.314 J/(mol∙K). Entropy: What is the change in entropy of 10.0 moles of ideal monatomic gas that reversibly undergoes the isothermal expansion shown in the figure? The ideal gas constant is R = 8.314 J/(mol∙K).

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Heat pumps: An air conditioner with a coefficient of performance of 3.5 uses 30 kW of power. How much power is it discharging to the outdoors?

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Heat engines: A real (non-Carnot) heat engine, operating between heat reservoirs at temperatures of Heat engines: A real (non-Carnot) heat engine, operating between heat reservoirs at temperatures of   and   performs 2.4 kJ of net work and rejects   of heat in a single cycle. The thermal efficiency of this heat engine is closest to and Heat engines: A real (non-Carnot) heat engine, operating between heat reservoirs at temperatures of   and   performs 2.4 kJ of net work and rejects   of heat in a single cycle. The thermal efficiency of this heat engine is closest to performs 2.4 kJ of net work and rejects Heat engines: A real (non-Carnot) heat engine, operating between heat reservoirs at temperatures of   and   performs 2.4 kJ of net work and rejects   of heat in a single cycle. The thermal efficiency of this heat engine is closest to of heat in a single cycle. The thermal efficiency of this heat engine is closest to

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Refrigerators: A refrigerator removes heat from the freezing compartment at the rate of 20 kJ and ejects 24 kJ into a room per cycle. How much work is required in each cycle?

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Entropy: At atmospheric pressure, 45 moles of liquid helium are vaporized at its boiling point of 4.22 K. The heat of vaporization of helium, at atmospheric pressure, is 2.09 × 104 J/kg, and the atomic weight of helium is 4.00 g/mol. The change in the entropy of the helium, as it vaporizes, is closest to

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Heat engines: A heat engine takes 2.0 moles of an ideal gas through the reversible cycle abca, on the pV diagram shown in the figure. The path bc is an isothermal process. The temperature at c is 820 K, and the volumes at a and c are 0.010 m3 and 0.16 m3, respectively. The molar heat capacity at constant volume, of the gas, is 37 J/mol∙K, and the ideal gas constant is R = 8.314 J/(mol∙K). The thermal efficiency of the engine is closest to Heat engines: A heat engine takes 2.0 moles of an ideal gas through the reversible cycle abca, on the pV diagram shown in the figure. The path bc is an isothermal process. The temperature at c is 820 K, and the volumes at a and c are 0.010 m<sup>3</sup> and 0.16 m<sup>3</sup>, respectively. The molar heat capacity at constant volume, of the gas, is 37 J/mol∙K, and the ideal gas constant is R = 8.314 J/(mol∙K). The thermal efficiency of the engine is closest to

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Carnot devices: A Carnot refrigerator has a coefficient of performance of 2.5. The refrigerator consumes 50 W of power. How much heat is removed from the interior of the refrigerator in 1 hour?

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Heat engines: Is it possible to transfer heat from a hot reservoir to a cold reservoir?

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Entropy: A 2.00-kg block of ice at 0.00°C is dropped into a very large lake at 25.0°C and completely melts. For water, the heat of fusion is 3.35 × 105 J/kg, the heat of vaporization is 2.25 × 105 J/kg, and the specific heat is 4190 J/kg∙K. The net change in entropy of the system consisting of the ice and the lake due to this melting process is closest to

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Carnot engine: A Carnot cycle engine operates between a low temperature reservoir at 20°C and a high temperature reservoir at 800°C. If the engine is required to output 20.0 kJ of work per cycle, how much heat must the high temperature reservoir transfer to the engine during each cycle?

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Carnot engine: A Carnot engine operates between a high temperature reservoir at Carnot engine: A Carnot engine operates between a high temperature reservoir at   and a river with water at   If it absorbs   of heat each cycle, how much work per cycle does it perform? and a river with water at Carnot engine: A Carnot engine operates between a high temperature reservoir at   and a river with water at   If it absorbs   of heat each cycle, how much work per cycle does it perform? If it absorbs Carnot engine: A Carnot engine operates between a high temperature reservoir at   and a river with water at   If it absorbs   of heat each cycle, how much work per cycle does it perform? of heat each cycle, how much work per cycle does it perform?

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Carnot engine: A coal-fired plant generates 600 MW of electric power. The plant uses 4.8 × 106 kg of coal each day. The heat produced by the combustion of coal is 3.3 × 107 J/kg. The steam that drives the turbines is at a temperature of 300°C, and the exhaust water is at 37°C. (a) What is the overall efficiency of the plant for generating electric power? (b) What is the maximum efficiency that this plant could possibly have using the same temperature extremes that it presently uses? (c) How much thermal energy is exhausted each day by this plant?

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