The source supplies energy to the cycle, while the sink receives the heat that cannot become net mechanical work. This division reflects the second law of thermodynamics: the engine cannot convert all absorbed heat into work. The temperature difference between source and sink therefore establishes the thermal conditions that determine the engine’s potential performance.
The second law prevents a cyclic engine from turning every unit of absorbed heat into useful work. Some energy must leave the working substance as rejected heat to a lower-temperature sink. Consequently, efficiency remains below complete conversion, while the Carnot efficiency provides an ideal upper limit determined by the temperatures of the source and sink.
The working substance carries the system through changing thermodynamic states as it absorbs heat, expands, and produces net work. Its expansion is central to converting thermal energy into mechanical output, while the complete cycle returns the substance through a sequence that includes heat rejection. Tracking these state changes helps explain where work is produced within the cycle.
Calculate efficiency by dividing the net mechanical work output by the heat absorbed from the high-temperature source. If the cycle’s heat input and work output are known, this ratio expresses the fraction of supplied thermal energy converted into useful work. The result allows different operating conditions or engine designs to be compared using the same performance measure.
Carnot efficiency serves as a benchmark rather than a description of ordinary engine operation. Engineers can compare a design’s calculated efficiency with the ideal maximum associated with its source and sink temperatures. This comparison indicates how closely the system approaches the thermodynamic limit and helps frame performance expectations for turbines, vehicle engines, and power plants.
In physics, the concept connects thermodynamic cycles, heat transfer, mechanical work, and the second law into one measure of energy performance. In practical systems, it guides analysis of turbines, vehicle engines, power plants, and other energy-conversion devices. Examining efficiency helps identify how effectively each system transforms heat input into useful mechanical output.