The compression ratio of an air-standard Otto cycle is 9.5. Assume the start of isentropic (reversible adiabatic) compression is state point 1. Prior to the isentropic compression process, the air is at 100 kPa, 35°C, and 600 cm³. The temperature at the end of the isentropic (reversible) expansion process is 800 K. Take the average values of the specific heat capacities, cp = 1.005 kJ/(kg·K) and cy = 0.718 kJ/(kg·K). (a) Draw the Otto cycle on both the P-v and T-s diagrams. Determine the: (b) highest temperature (in K) and pressure (in kPa) in the cycle, (c) amount of total heat transferred in, in kJ, (d) thermal efficiency, and (e) mean effective pressure in kPa.

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
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The compression ratio of an air-standard Otto cycle is 9.5. Assume the start of isentropic
(reversible adiabatic) compression is state point 1. Prior to the isentropic compression
process, the air is at 100 kPa, 35°C, and 600 cm³. The temperature at the end of the
isentropic (reversible) expansion process is 800 K. Take the average values of the specific
heat capacities, cp = 1.005 kJ/(kg-K) and cy = 0.718 kJ/(kg-K).
(a) Draw the Otto cycle on both the P-v and T-s diagrams.
Determine the:
(b) highest temperature (in K) and pressure (in kPa) in the cycle,
(c) amount of total heat transferred in, in kJ,
(d) thermal efficiency, and
(e) mean effective pressure in kPa.
Transcribed Image Text:The compression ratio of an air-standard Otto cycle is 9.5. Assume the start of isentropic (reversible adiabatic) compression is state point 1. Prior to the isentropic compression process, the air is at 100 kPa, 35°C, and 600 cm³. The temperature at the end of the isentropic (reversible) expansion process is 800 K. Take the average values of the specific heat capacities, cp = 1.005 kJ/(kg-K) and cy = 0.718 kJ/(kg-K). (a) Draw the Otto cycle on both the P-v and T-s diagrams. Determine the: (b) highest temperature (in K) and pressure (in kPa) in the cycle, (c) amount of total heat transferred in, in kJ, (d) thermal efficiency, and (e) mean effective pressure in kPa.
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