I already solve a-d which is A-115 B- -95 C-20 D-0 Just need help solving the rest
I already solve a-d which is A-115 B- -95 C-20 D-0 Just need help solving the rest
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I already solve a-d which is
A-115
B- -95
C-20
D-0
Just need help solving the rest

Transcribed Image Text:### Thermodynamic Cycle Analysis
#### Diagram Explanation
The diagram is a pressure-volume (P-V) representation of a cyclic process undergone by an ideal monatomic gas. The process forms a rectangular path in the P-V plane, illustrating changes in pressure and volume through different stages of the cycle.
#### Given Data
- Number of moles (\( n \)): 3 moles
- State variables:
- \( P_A = P_D = 1.00 \times 10^5 \, \text{N/m}^2 \)
- \( P_B = P_C = 2.00 \times 10^5 \, \text{N/m}^2 \)
- \( V_A = V_B = 0.100 \, \text{m}^3 \)
- \( V_C = V_D = 0.300 \, \text{m}^3 \)
- Specific heat capacities:
- \( C_P = \left(\frac{5}{2}\right) R \)
- \( C_V = \left(\frac{3}{2}\right) R \)
- Universal gas constant (\( R \)): 8.31 J/(mol·K)
#### Problems to Solve
Determine each of the following with three significant figures:
a) **Total heat absorbed during the cycle** in kilojoules (kJ).
b) **Total heat rejected during the cycle** in kilojoules (kJ).
c) **Work done by the gas during one cycle** in kilojoules (kJ).
d) **Total change in internal energy during the cycle**.
e) **Efficiency of the cycle**.
f) **Minimum temperature of the gas** in Kelvin during the cycle.
g) **Maximum temperature of the gas** in Kelvin during the cycle.
h) **Efficiency of a Carnot engine** operating between the minimum and maximum temperatures.
i) **Change in entropy for the process a-b**.
This exercise requires applying principles of thermodynamics, such as the ideal gas law and the first and second laws of thermodynamics, as well as calculations involving efficiency and entropy.
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