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CARNOTS HEAT ENGINE
The Carnot engine is a theoretical thermodynamic cycle proposed by Leonard Carnot. It estimates the
maximum possible efficiency that a heat engine during the conversion process of heat into work and,
conversely, working between two reservoirs can possess.
Carnot Theorem
Any system working between T1 (hot reservoir) and T2 (cold reservoir) can never have more
efficiency than the Carnot engine operating between the same reservoirs.
Also, the efficiency of this type of engine is independent of the nature of the working
substance and is only dependent on the temperature of the hot and cold reservoirs.
CARNOTS HEAT ENGINE
CARNOT CYCLE
A Carnot cycle is defined as an ideal reversible closed thermodynamic cycle. Four successive
operations are involved: isothermal expansion, adiabatic expansion, isothermal
compression, and adiabatic compression.
CARNOTS HEAT ENGINE
Step 1:
Isothermal expansion: The gas is taken from P1, V1, T1 to P2, V2, T2. Heat Q1 is absorbed from
the reservoir at temperature T1. Since the expansion is isothermal, the total change in internal
energy is zero, and the heat absorbed by the gas is equal to the work done by the gas on the
environment, which is given as:
Step 2:
Adiabatic expansion: The gas expands adiabatically from P2, V2, T1 to P3, V3, T2.
Here, work done by the gas is given by:
CARNOTS HEAT ENGINE
Step 3:
Isothermal compression: The gas is compressed isothermally from the state (P3, V3, T2) to (P4, V4,
T2).
Here, the work done on the gas by the environment is given by:
Step 4:
Adiabatic compression: The gas is compressed adiabatically from the state (P4, V4, T2) to (P1, V1,
T1).
Here, the work done on the gas by the environment is given by:
CARNOTS HEAT ENGINE
Hence, the total work done by the gas on the environment in one complete cycle is given
by:
CARNOTS HEAT ENGINE

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CARNOT ENGINE tsh .pptx

  • 1. CARNOTS HEAT ENGINE The Carnot engine is a theoretical thermodynamic cycle proposed by Leonard Carnot. It estimates the maximum possible efficiency that a heat engine during the conversion process of heat into work and, conversely, working between two reservoirs can possess. Carnot Theorem Any system working between T1 (hot reservoir) and T2 (cold reservoir) can never have more efficiency than the Carnot engine operating between the same reservoirs. Also, the efficiency of this type of engine is independent of the nature of the working substance and is only dependent on the temperature of the hot and cold reservoirs.
  • 2. CARNOTS HEAT ENGINE CARNOT CYCLE A Carnot cycle is defined as an ideal reversible closed thermodynamic cycle. Four successive operations are involved: isothermal expansion, adiabatic expansion, isothermal compression, and adiabatic compression.
  • 3. CARNOTS HEAT ENGINE Step 1: Isothermal expansion: The gas is taken from P1, V1, T1 to P2, V2, T2. Heat Q1 is absorbed from the reservoir at temperature T1. Since the expansion is isothermal, the total change in internal energy is zero, and the heat absorbed by the gas is equal to the work done by the gas on the environment, which is given as: Step 2: Adiabatic expansion: The gas expands adiabatically from P2, V2, T1 to P3, V3, T2. Here, work done by the gas is given by:
  • 4. CARNOTS HEAT ENGINE Step 3: Isothermal compression: The gas is compressed isothermally from the state (P3, V3, T2) to (P4, V4, T2). Here, the work done on the gas by the environment is given by: Step 4: Adiabatic compression: The gas is compressed adiabatically from the state (P4, V4, T2) to (P1, V1, T1). Here, the work done on the gas by the environment is given by:
  • 5. CARNOTS HEAT ENGINE Hence, the total work done by the gas on the environment in one complete cycle is given by: