0.5 kg of water in piston cylinder executes a Camot power cycle as shown in Figu
ID: 1717185 • Letter: 0
Question
Explanation / Answer
Given data
At 1500 kPa
hf = 844.47 kJ/Kg , hfg = 1947.28 kJ/Kg
h1 = 844.47 + 0.25 (1947.28)
= 1331.29 kJ/Kg
h2 = 2792.15 kJ/Kg
At 1500 kPa
S2 = 6.4448 kJ/Kgk
Given the workdone in process 2-3 = 201.9 kJ
W = m (h2 - h3)
201.9 = 0.5 (2792.15 - h3)
h3 = 2388.35 kJ/Kg
At 100 kPa
2388.35 = 417.44 + x (2258.02)
x = 0.8728 = 87.28%
Since the process 4-1 is adiabatic compression
S4 = S1 = 3.34745 kJ/Kgk
3.34745 = 1.3025 + x (6.0568)
x4 = 0.3376 = 33.76%
h4 = 417.44 + 0.3376 (2258.02)
= 1179.74 kJ/Kg
(a) Process 1-2 : Isothermal expansion
U = 0
Q = W = 0.5 (2792.15 - 1331.29)
= 730.43 kJ
(b) Quality of steam at point 3 = 0.8728 = 87.28%
(c) Process 3-4: Isothermal compression
U = 0
Q3-4 = W3-4 = m (h3 - h4)
= 0.5 (2388.35 - 1179.74)
= 604.305 kJ
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