Fundamentals Of Thermodynamics
Fundamentals Of Thermodynamics
10th Edition
ISBN: 9781119494966
Author: Borgnakke, C. (claus), Sonntag, Richard Edwin, Author.
Publisher: Wiley,
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Chapter 5, Problem 5.1P
To determine

The relation between the reversible and irreversible QL

Expert Solution & Answer
Check Mark

Answer to Problem 5.1P

  QL,reversible<QL,irreversible

Explanation of Solution

Given information:

Two engines receive the same heat transfer in (QH). One engine is reversible and other engine is irreversible.

Concept used:

The efficiency of reversible heat engine is more than the efficiency of irreversible heat engine.

  ηreversible>ηirreversible

  W=QHQL

Here, W is the work done, QH is the heat transfer in and QL is the heat transfer out.

Calculation:

We know that,

  ηreversible>ηirreversibleWreversibleQH>WirreversibleQH

Two engines have same QH, thus

  Wreversible>WirreversibleQHQL,reversible>QHQL,irreversibleQL,reversible>QL,irreversibleQL,reversible<QL,irreversible

Conclusion:

The heat transfer out in reversible engine is less than the heat transfer out in irreversible engine.

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Students have asked these similar questions
01: A reversible heat engine has heat interaction from three reservoirs at 600 K, 700 K and 800 K. The engine rejects 10 kJ/s to the sink at 320 K after doing 20 kW of work. The heat supplied by reservoir at 800 K is 70% of the heat supplied by reservoir at 700 K then determine the exact amount of heat interaction with each high temperature reservoir.
Q2: Source 1 can supply energy at the rate of 12000 kJ/min at 320°C. A second source 2 can supply energy at the rate of 120000 kJ/min at 70°C. Which source (1 or 2) would you choose to supply energy to an ideal reversible heat engine that is to produce large amount of power if the temperature of the surroundings is 35°C?
Two reversible cycles are in series, each process doing the same net work, Wcycle. The first cycle receives energy QH by heat transfer from a hot reservoir at 1000°R and energy Q is reinjected by heat transfer to a reservoir at an intermediate temperature, T. The second cycle receives energy Q by heat transfer from the reservoir at temperature T and reinjects the QC energy by heat transfer to the reservoir at a temperature of 400°R. All energy transferred is positive in the direction of the arrow. Determine: a) the intermediate temperature T, in °R, and the thermal efficiency for each of the two cycles; b) the thermal efficiency of a simple reversible cycle operating between the hot and cold reservoirs at 1000°R and 400°C, respectively. Then determine the net work done by the simple cycle, expressed in terms of the net work done by each of the two cycles, Wcycle.
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