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A system executes a power cycle while receiving heat transfer at a temperature of 1000 K...
A system executes a power cycle while receiving 1050 kJ by heat transfer at a temperature of 525 K and discharging 700 kJ by heat transfer at 350 K.
Problem 2.3 (Clausius Inequality Applications) A system executes a power cycle while receiving 1050 kJ by heat transfer at a temperature of 525 K and discharging 700 kJ by heat transfer at 350 K. There are no other heat transfers (a) Using eq.5.13, determine whether the cycle is internally reversible, irreversible, or impossible. (b) Determine the thermal efficiency using eq.5.4 and the given heat transfer data. Compare this value with the Carnot efficiency calculated using eq.5.9 and comment.
d) sketch the cycle on p-V coordinates. 5.83 A system executes a power cycle while receiving...
d) sketch the cycle on p-V coordinates. 5.83 A system executes a power cycle while receiving 1000 kJ by heat transfer at a temperature of 500 K and discharging energy by heat transfer at a temperature of 200 K. There are no other heat transfers Applying Eqg 513 determine o i lhe thermal elfi ien y ta) ioan , (b) 40% (e) 30% Identify eases (fif any that are intemully rxorsibic or impossible
Problem 1 (10 points). Consider a newly invented power cyclic device performing a power cycle whi...
Problem 1 (10 points). Consider a newly invented power cyclic device performing a power cycle while interacting with two thermal reservoirs. The device absorbs 2000 kJ from the hight temperature reservoir at 1000 K, and releases certain amount of heat to the low temperature reservoir at 500 K. Now consider three claims on its thermal efficiency or per ormance: η 70, η 0%, and Y-40%. (a, 4 points) Formulate the entropy production for the cyclic process in terms of the...
wrte the energy and entropy balances for the Heat Transfer Limited (HTL) Camot cycle. Assume the...
wrte the energy and entropy balances for the Heat Transfer Limited (HTL) Camot cycle. Assume the HTL Carnot cycle is intemally reversible and extemally irreversible. The HTL Carnot cycle operates between a heat source temperature, TH600K, and heat sink temperature, T 300K. Assume the overall heat transfer coefficient multiply by the heat exchanger area (UA) of the high and low temperature heat exchanger are equal, i.e, UA UA, = 10 kW/K Using the LaGrange Multipliers method to find the maximum...
A reversible power cycle whose thermal efficiency is 39% receives 50 kJ by heat transfer from a hot reservoir at 310oC...
A reversible power cycle whose thermal efficiency is 39% receives 50 kJ by heat transfer from a hot reservoir at 310oC and rejects energy by heat transfer to a cold reservoir at temperature TC. Determine the energy rejected, in kJ, and TC, in oC. Determine the entropy production for the cycle, σcycle, in kJ/K.
245 E00 4) A Carnot heat engine loses 1000 kJ of heat per cycle to a...
245 E00 4) A Carnot heat engine loses 1000 kJ of heat per cycle to a low-temperature sink at 27 C and receives heat from a high- temperature reservoir at 927C. Determine (a) the thermal efficiency of this Carnot engine and (b) the amount of heat received from the high temperature reservoir. ఉది
(Clausius Inequality) A thermodynamic cycle operates at steady state between reservoirs at 1000 K and 500...
(Clausius Inequality) A thermodynamic cycle operates at steady state between reservoirs at 1000 K and 500 K. The cycle receives energy via heat transfer at the high temperature at a rate of 1500 kW and discharges energy via heat transfer to the cold reservoir. a. The cycle develops power at a rate of 1000 kW. Use the Clausius inequality to determine whether this cycle operates reversibly, irreversibly, or is impossible. b. Do the same as in part a, but now...
A reversible power cycle whose thermal efficiency is 40% receives 50 kJ by heat transfer from a...
A reversible power cycle whose thermal efficiency is 40% receives 50 kJ by heat transfer from a hot reservoir at 600 K and rejects energy by heat transfer to a coldreservoir at temperature Tc. Determine the energy rejected in KJ
step by step explanation please 04. (a) A heat engine, as shown in in Figure Q4,...
step by step explanation please
04. (a) A heat engine, as shown in in Figure Q4, is operating on a Carnot cycle and has a thermal efficiency of 65%. The waste heat from this engine is rejected to a nearby lake with a temperature of 10°C at a rate of 900 kJ/min High Temperature Reservoir Q, Carnot Heat Engine a =9(0 kJ/min Low Temperature Reservoir T 10°C Figure Q4. Carnot heat engine in kW (i) Determine the net power output...
1. Consider a Carnot cycle where Th=1000. K and Tc=300. K. The heat absorbed, qh, is...
1. Consider a Carnot cycle where Th=1000. K and Tc=300. K. The heat absorbed, qh, is 200. kJ. What is the entropy change for the entire cycle? 2. Consider a Carnot cycle where Th=1000. K and Tc=300. K. The heat absorbed, qh, is 200. kJ. What is the entropy change for the adiabatic expansion? 3. Consider a Carnot cycle where Th=1000. K and Tc=300. K. The heat absorbed, qh, is 200. kJ. What is the entropy change during the isothermal...
d) sketch the cycle on p-V coordinates. 5.83 A system executes a power cycle while receiving 1000 kJ by heat transfer at a temperature of 500 K and discharging energy by heat transfer at a temperature of 200 K. There are no other heat transfers Applying Eqg 513 determine o i lhe thermal elfi ien y ta) ioan , (b) 40% (e) 30% Identify eases (fif any that are intemully rxorsibic or impossible
Problem 1 (10 points). Consider a newly invented power cyclic device performing a power cycle while interacting with two thermal reservoirs. The device absorbs 2000 kJ from the hight temperature reservoir at 1000 K, and releases certain amount of heat to the low temperature reservoir at 500 K. Now consider three claims on its thermal efficiency or per ormance: η 70, η 0%, and Y-40%. (a, 4 points) Formulate the entropy production for the cyclic process in terms of the...
wrte the energy and entropy balances for the Heat Transfer Limited (HTL) Camot cycle. Assume the HTL Carnot cycle is intemally reversible and extemally irreversible. The HTL Carnot cycle operates between a heat source temperature, TH600K, and heat sink temperature, T 300K. Assume the overall heat transfer coefficient multiply by the heat exchanger area (UA) of the high and low temperature heat exchanger are equal, i.e, UA UA, = 10 kW/K Using the LaGrange Multipliers method to find the maximum...
245 E00 4) A Carnot heat engine loses 1000 kJ of heat per cycle to a low-temperature sink at 27 C and receives heat from a high- temperature reservoir at 927C. Determine (a) the thermal efficiency of this Carnot engine and (b) the amount of heat received from the high temperature reservoir. ఉది
(Clausius Inequality) A thermodynamic cycle operates at steady state between reservoirs at 1000 K and 500 K. The cycle receives energy via heat transfer at the high temperature at a rate of 1500 kW and discharges energy via heat transfer to the cold reservoir. a. The cycle develops power at a rate of 1000 kW. Use the Clausius inequality to determine whether this cycle operates reversibly, irreversibly, or is impossible. b. Do the same as in part a, but now...
step by step explanation please
04. (a) A heat engine, as shown in in Figure Q4, is operating on a Carnot cycle and has a thermal efficiency of 65%. The waste heat from this engine is rejected to a nearby lake with a temperature of 10°C at a rate of 900 kJ/min High Temperature Reservoir Q, Carnot Heat Engine a =9(0 kJ/min Low Temperature Reservoir T 10°C Figure Q4. Carnot heat engine in kW (i) Determine the net power output...
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