Question 2.44: An engine working on Carnot cycle receives 1200 kJ from a he...
An engine working on Carnot cycle receives 1200 kJ from a heat source at a constant temperature of 1000°C and rejects to a heat sink at a constant temperature of 35°C. Calculate (a) thermal efficiency of the engine, and (b) work done.
The blue check mark means that this solution has been answered and checked by an expert. This guarantees that the final answer is accurate.
Learn more on how we answer questions.
Learn more on how we answer questions.
\begin{aligned}&T_1=1000+273=1273 \ K \\&T_2=35+273=308 \ K\end{aligned}
(a) \eta_{\text {th }}=1-\frac{T_2}{T_1}=1-\frac{308}{1273}=0.758 \text { or } 75.8 \%
(b) \eta_{ th }=\frac{W}{Q_1}
W = 0.758 × 1200 = 909.6 kJ
Related Answered Questions
Question: 2.54
Verified Answer:
The system is shown in Fig 2.59.
\begin{ali...
Question: 2.53
Verified Answer:
The system is shown in Fig 2.58.
\begin{ali...
Question: 2.52
Verified Answer:
Let \quad T_i= initial temperature ...
Question: 2.51
Verified Answer:
(a)
\begin{aligned}&m_1=\frac{p_1 V_1}{...
Question: 2.50
Verified Answer:
m_A=\frac{p_1 V_1}{R T_1}=\frac{2 \times 10...
Question: 2.49
Verified Answer:
\begin{aligned}&T_1=800+273=1073 \mathr...
Question: 2.48
Verified Answer:
\eta=1-\frac{Q_2}{Q_1}=1-\frac{\theta_2}{\t...
Question: 2.47
Verified Answer:
Source S_1 : Q_1=200 \ kJ ...
Question: 2.46
Verified Answer:
\begin{aligned}T_2 &=30+273=303 \ K \\Q...
Question: 2.45
Verified Answer:
The cycle is shown in Fig 2.56
\begin{align...