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In a carnot engine, when heat is absorbe...

In a carnot engine, when heat is absorbed from the source, its temperature

A

Increases

B

Decreases

C

Remains same

D

Cannot be predicted

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The correct Answer is:
To solve the question regarding the temperature change in a Carnot engine when heat is absorbed from the source, we can follow these steps: ### Step-by-Step Solution: 1. **Understanding the Carnot Engine**: - A Carnot engine operates in a cyclic process and consists of two isothermal processes (one for heat absorption and one for heat rejection) and two adiabatic processes (one for expansion and one for compression). 2. **Identifying the Processes**: - The processes in the Carnot cycle are: - **Process AB**: Isothermal expansion (heat is absorbed from the hot reservoir). - **Process BC**: Adiabatic expansion (work is done by the system). - **Process CD**: Isothermal compression (heat is rejected to the cold reservoir). - **Process DA**: Adiabatic compression (work is done on the system). 3. **Analyzing the Isothermal Expansion (Process AB)**: - During the isothermal expansion (Process AB), the Carnot engine absorbs heat (QH) from the hot reservoir at a constant temperature (TH). - Since this process is isothermal, the temperature of the system does not change; it remains constant throughout the process. 4. **Conclusion**: - Therefore, when heat is absorbed from the source in a Carnot engine, the temperature of the source (TH) remains the same. 5. **Final Answer**: - The correct option is that the temperature remains the same.
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The efficiency of a heat engine is defined as the ratio of the mechanical work done by the engine in one cycle to the heat absorbed from the high temperature source . eta = (W)/(Q_(1)) = (Q_(1) - Q_(2))/(Q_(1)) Cornot devised an ideal engine which is based on a reversible cycle of four operations in succession: isothermal expansion , adiabatic expansion. isothermal compression and adiabatic compression. For carnot cycle (Q_(1))/(T_(1)) = (Q_(2))/(T_(2)) . Thus eta = (Q_(1) - Q_(2))/(Q_(1)) = (T_(1) - T_(2))/(T_(1)) According to carnot theorem "No irreversible engine can have efficiency greater than carnot reversible engine working between same hot and cold reservoirs". Efficiency of a carnot's cycle change from (1)/(6) to (1)/(3) when source temperature is raised by 100K . The temperature of the sink is-

Three Carnot engines operate in series between a heat source at a temperature T_(1) and a heat sink at temperature T_(4) (see figure). There are two other reservoirs at temperature T_(2) and T_(3) , as shown, with T_(1)gtT_(2)gtT_(3)gtT_(4) . The three engines are equally efficient if :

A Carnot engine, having an efficiency of eta=1//10 as heat engine, is used as a refrigerator. If the work done on the system is 10J, the amount of energy absorbed from the reservoir at lower temperature is

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AAKASH INSTITUTE ENGLISH-THERMODYNAMICS-Assignment (Section-A) Objective Type Questions (one option is correct)
  1. The value of eta may lie between

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  2. If a carnot engine works between 127^(@)C and 527^(@)C then its effici...

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  3. If the temperature of sink is at absolute zero, then the efficiency of...

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  4. A carnot engine has efficiency of 50% when its sink is at 227^(@)C. Wh...

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  5. In a carnot engine, when heat is absorbed from the source, its tempera...

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  6. A carnot engine whose sink is at 300 K has an efficiency of 50. by how...

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  7. Choose the correct relation

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  8. A carnot engine takes 6000 cal of heat from a reservoir at 627^(@)C an...

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  9. A process can be reversible if

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  10. Adiabatic expansion of a gas causes

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  11. The internal energy of non-ideal gas depends on

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  12. In practise, all heat engines have efficiency less than that of a carn...

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  13. The effiency of reversible engine isthe irreversible engine.

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  14. A carnot cycle consists of

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  15. The internal energy of an ideal gas increases when it

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  16. Find the change in internal energy if heat supplied to the gaseous sys...

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  17. Specific heat capacity of water is

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  18. The value of C(V) for monatomic gas is (3)/(2)R, then C(P) will be

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  19. Adiabatic exponent of a gas is equal to

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  20. A carnot engine is working in such a temperature of sink that its effi...

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