The efficiency of an ideal heat engine working between the freezing point and boiling point of water is
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Answered by
145
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Efficiency of Ideal Heat Engine,
Using the Formula,
η= ( 1- )
Where, T₂ = Sink Temperature
T₂ = 0° C
T₂ = 273 K
T₁ = Source Temperature
= 100°C
T₁ = 373 K
∴
%η = ( 1 - ) x 100
= ( 1- ) x 100
= x 100
= 26.8 %
↔ Thus the Efficiency of Ideal Heat Engine is 26.8 % . ↔
↔↔↔↔↔↔↔↔↔
Hope it Helps .
Have a Marvelous Day . :-)
Your answer is here.
→→→→→→→→→→→→→
Efficiency of Ideal Heat Engine,
Using the Formula,
η= ( 1- )
Where, T₂ = Sink Temperature
T₂ = 0° C
T₂ = 273 K
T₁ = Source Temperature
= 100°C
T₁ = 373 K
∴
%η = ( 1 - ) x 100
= ( 1- ) x 100
= x 100
= 26.8 %
↔ Thus the Efficiency of Ideal Heat Engine is 26.8 % . ↔
↔↔↔↔↔↔↔↔↔
Hope it Helps .
Have a Marvelous Day . :-)
Answered by
79
According to Carnot theory ,
The efficiency of an ideal heat engine is given by
η = 1 - T₂/T₁
Where T₁ is the temperature of source ,
T₂ is the temperature of sink ,
η is the efficiency of heat engine .
Here you should understand that sink's temperature < source temperature
We know, freezing point of water = 0°C = 273K
Boiling point of water = 100°C = 373K
∴ T₁ = 373K , T₂ = 273K
∴η = 1 - 273/373 = 1 - 0.732 = 0.268
Hence, % efficiency = 100η = 26.8 %
The efficiency of an ideal heat engine is given by
η = 1 - T₂/T₁
Where T₁ is the temperature of source ,
T₂ is the temperature of sink ,
η is the efficiency of heat engine .
Here you should understand that sink's temperature < source temperature
We know, freezing point of water = 0°C = 273K
Boiling point of water = 100°C = 373K
∴ T₁ = 373K , T₂ = 273K
∴η = 1 - 273/373 = 1 - 0.732 = 0.268
Hence, % efficiency = 100η = 26.8 %
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