Flag Thermal Physics> A Carnot engine works between temperature...
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A Carnot engine works between temperature T1 and T2 . it drives a Carnot refrigerator that works between two different temperature T3 and T4 (see Fig. 24-21). Find the ratio |Q3|/|Q1| in terms of the four temperature.
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

Shane Macguire , 9 Years ago
Grade upto college level
anser 4 Answers
Deepak Patra

Last Activity: 9 Years ago

233-2196_1.PNG
233-2048_1.PNG

Tummala Vamshi

Last Activity: 4 Years ago

A carnot engine that works between temperatures T1=400K and T2=150K and drives a carnot refrigerator that works between temperatures T3= 325K and T4=225K find the ratio between Q3/Q2

Anomous

Last Activity: 3 Years ago

 

The efficiency of the engine is defined by ε=W/Q1 and is shown in the text to be
ε=T1T1T2Q1W=T1T1T2
The coefficient of performance of the refrigerator is defined by K=Q4/W and is shown in the text to be
K=T3T4T4WQ4=T3T4T4
Now Q4=Q3W, so
(Q3W)/W=T4/(T3T4)
The work done by the engine is used to drive the refrigerator, so W is the same for the two. Solve the engine equation for W and substitute the resulting expression into the refrigerator equation. 
The engine equation yields W=(T1T2)Q1/T1 and the substitution yields
T3T4T4=WQ31=Q1(T1T2)Q3T11
Solving for Q3/Q1, 
we obtain
Q1Q3=(T3T4T4+1)(T1T1T2)=(T3T4T3)(T1T1T2)=1(T4/T3)1(T2/T1)
With T1=400K,T2=150K,T3=325K, and T4=225K, the ratio becomes 
Q3/Q1=2.03

Anomous

Last Activity: 3 Years ago

The efficiency of the engine is defined by ε=W/Q 
1
  and is shown in the text to be
ε= 
1
 
1
 −T 
2
 
 ⇒ 
1
 
W
 = 
1
 
1
 −T 
2
 
 
The coefficient of performance of the refrigerator is defined by K=Q 
4
 /W and is shown in the text to be
K= 
3
 −T 
4
 
4
 
 ⇒ 
W
4
 
 = 
3
 −T 
4
 
4
 
 
Now Q 
4
 =Q 
3
 −W, so
(Q 
3
 −W)/W=T 
4
 /(T 
3
 −T 
4
 )
The work done by the engine is used to drive the refrigerator, so W is the same for the two. Solve the engine equation for W and substitute the resulting expression into the refrigerator equation. 
The engine equation yields W=(T 
1
 −T 
2
 )Q 
1
 /T 
1
  and the substitution yields
3
 −T 
4
 
4
 
 = 
W
3
 
 −1= 
1
 (T 
1
 −T 
2
 )
3
 T 
1
 
 −1
Solving for Q 
3
 /Q 
1
 , 
we obtain
1
 
3
 
 =( 
3
 −T 
4
 
4
 
 +1)( 
1
 
1
 −T 
2
 
 )=( 
3
 −T 
4
 
3
 
 )( 
1
 
1
 −T 
2
 
 )= 
1−(T 
4
 /T 
3
 )
1−(T 
2
 /T 
1
 )
 
With T 
1
 =400K,T 
2
 =150K,T 
3
 =325K, and T 
4
 =225K, the ratio becomes 
3
 /Q 
1
 =2.03The efficiency of the engine is defined by ε=W/Q 
1
  and is shown in the text to be
ε= 
1
 
1
 −T 
2
 
 ⇒ 
1
 
W
 = 
1
 
1
 −T 
2
 
 
The coefficient of performance of the refrigerator is defined by K=Q 
4
 /W and is shown in the text to be
K= 
3
 −T 
4
 
4
 
 ⇒ 
W
4
 
 = 
3
 −T 
4
 
4
 
 
Now Q 
4
 =Q 
3
 −W, so
(Q 
3
 −W)/W=T 
4
 /(T 
3
 −T 
4
 )
The work done by the engine is used to drive the refrigerator, so W is the same for the two. Solve the engine equation for W and substitute the resulting expression into the refrigerator equation. 
The engine equation yields W=(T 
1
 −T 
2
 )Q 
1
 /T 
1
  and the substitution yields
3
 −T 
4
 
4
 
 = 
W
3
 
 −1= 
1
 (T 
1
 −T 
2
 )
3
 T 
1
 
 −1
Solving for Q 
3
 /Q 
1
 , 
we obtain
1
 
3
 
 =( 
3
 −T 
4
 
4
 
 +1)( 
1
 
1
 −T 
2
 
 )=( 
3
 −T 
4
 
3
 
 )( 
1
 
1
 −T 
2
 
 )= 
1−(T 
4
 /T 
3
 )
1−(T 
2
 /T 
1
 )
 
With T 
1
 =400K,T 
2
 =150K,T 
3
 =325K, and T 
4
 =225K, the ratio becomes 
3
 /Q 
1
 =2.03The efficiency of the engine is defined by ε=W/Q 
1
  and is shown in the text to be
ε= 
1
 
1
 −T 
2
 
 ⇒ 
1
 
W
 = 
1
 
1
 −T 
2
 
 
The coefficient of performance of the refrigerator is defined by K=Q 
4
 /W and is shown in the text to be
K= 
3
 −T 
4
 
4
 
 ⇒ 
W
4
 
 = 
3
 −T 
4
 
4
 
 
Now Q 
4
 =Q 
3
 −W, so
(Q 
3
 −W)/W=T 
4
 /(T 
3
 −T 
4
 )
The work done by the engine is used to drive the refrigerator, so W is the same for the two. Solve the engine equation for W and substitute the resulting expression into the refrigerator equation. 
The engine equation yields W=(T 
1
 −T 
2
 )Q 
1
 /T 
1
  and the substitution yields
3
 −T 
4
 
4
 
 = 
W
3
 
 −1= 
1
 (T 
1
 −T 
2
 )
3
 T 
1
 
 −1
Solving for Q 
3
 /Q 
1
 , 
we obtain
1
 
3
 
 =( 
3
 −T 
4
 
4
 
 +1)( 
1
 
1
 −T 
2
 
 )=( 
3
 −T 
4
 
3
 
 )( 
1
 
1
 −T 
2
 
 )= 
1−(T 
4
 /T 
3
 )
1−(T 
2
 /T 
1
 )
 
With T 
1
 =400K,T 
2
 =150K,T 
3
 =325K, and T 
4
 =225K, the ratio becomes 
3
 /Q 
1
 =2.03

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