Carnot's theorem

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Revision as of 00:30, 1 July 2023 by Elie (talk | contribs) (Created page with "{{minor|(see Wikipedia page for more detail)}} General formula: efficiency_max = (t_hot - t_cold) / t_hot This describes how much usable work (physics energy) you can obtain from a ''difference of temperatures'' <code>t_hot</code> and <code>t_cold</code>. The temperatures must be measured in <code>kelvin</code> (or any other units that are relative to absolute zero). <code>efficiency_max</code> is a theoretical maximum energy efficiency, not quite obtainable in re...")
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(see Wikipedia page for more detail)

General formula:

efficiency_max = (t_hot - t_cold) / t_hot

This describes how much usable work (physics energy) you can obtain from a difference of temperatures t_hot and t_cold. The temperatures must be measured in kelvin (or any other units that are relative to absolute zero). efficiency_max is a theoretical maximum energy efficiency, not quite obtainable in real life.

This applies...

  • to any power plants that use a fuel to boil water to make steam to drive a turbine to generate electricity.
  • in reverse, to heat pumps and air conditioning.
    • In this case, it's actually the inverse: efficiency_max = t_hot / (t_hot - t_cold). In this case, efficiency_max is greater than 1, and is higher when the temperature difference is smaller.