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An **isobar** in the context of thermodynamics refers to any process in which the system remains at a constant (unchanging) pressure.

When a system expands at constant pressure, such as a piston in an internal combustion engine, it's volume increases which corresponds to an output of work. However, the system cannot do this work without an input (or output) of heat. By analyzing the first law of thermodynamics, the amount of heat necessary to do a given amount of work without the pressure changing can be calculated by using the system's specific heat capacity.

To calculate the work done on a g as in an isobaric process, calculate the negative area under the curve. As seen in figure 1, this area will be a rectangle, so the area will be the base of the rectagle([math]\Delta V[/math]) times its height ([math]p[/math]):^{[2]}

Therefore, a closed system that is being compressed (decreasing volume), will have a positive [math]W[/math] value—contrarily an expansion (increasing volume) will result in a negative [math]W[/math] value.

[math]W \gt 0[/math] when the gas is compressed. Energy is transferred from the environment to the gas.

[math]W \lt 0[/math] when the gas expands. Energy is transferred from the gas to the environment.

For a system to compress, it requires a cooling source (or output of heat from the system) to keep the pressure constant. Otherwise, the compressed volume *without* the removal of heat will increase the pressure. Contrarily, for expansion the system requires an input of heat, otherwise *without* the addition of heat, the pressure in the container would decrease.

A real-life example of an isobaric process is cooking food in an open pot. Since the pot is an open system, the molecules can escape (as vapour) as the contents in the pot get hotter. Referring to the ideal gas law: [math]pV = nRT[/math], if heat is added to this system temperature ([math]T[/math]) increases, however, since it's an open system, molecules can escape ([math]n[/math] decreases). When molecules escape this will decrease the volume ([math]V[/math]). Throughout this process, the pressure stays constant.

For more information, visit Hyperphysics.

- PV diagram
- Ideal gas law
- Isochore (volume)
- Isothermal
- Adiabatic
- System and surrounding
- Or explore a [random page]

- ↑ Wikimedia Commons [Online], Available: http://wiki.mitsted.dk/?page=Billede:Isobar-proces.png
- ↑ R. Knight, Physics for scientists and engineers. Boston, Mass.: Addison-Wesley, 2012, p. 474.

Bethel Afework, Jordan Hanania, Dayna Wiebe, Jason Donev

Last updated: December 20, 2021

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