Gauge pressure: Difference between revisions

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[[File:Pressure.png|400px|thumbnail|Figure 1: Possible pressure measurements of a system.]]
[[File:Pressure.png|400px|thumbnail|Figure 1: Possible pressure measurements of a system.]]


<onlyinclude>'''Gauge pressure''' is a measurement of [[pressure]] relative to [[atm|atmospheric pressure]]. For this measure of pressure, the zero point is set to be at 1 atm.</onlyinclude> The gauge pressure is given by the equation:<ref>The Engineering Toolbox. (April 4, 2015). ''Pressure'' [Online]. Available: http://www.engineeringtoolbox.com/pressure-d_587.html</ref>
<onlyinclude>'''Gauge pressure''' is a measurement of [[pressure]] relative to [[atm|atmospheric pressure]]. For this measure of pressure, the zero point is set to be at 1 atm.</onlyinclude> The gauge pressure is given by the equation:<ref>Physics for Scientists and Engineers by Randall Knight, 4the edition pg 365. Published by Pearson, 2017.</ref>


<center><math>P_g=P_s-P_{atm}</math></center>
<center><math>P_g=P_s-P_{atm}</math></center>

Latest revision as of 15:32, 28 April 2020

Figure 1: Possible pressure measurements of a system.

Gauge pressure is a measurement of pressure relative to atmospheric pressure. For this measure of pressure, the zero point is set to be at 1 atm. The gauge pressure is given by the equation:[1]

[math]P_g=P_s-P_{atm}[/math]

Where:

[math]P_s[/math] is the system's pressure (or absolute pressure),

[math]P_{atm}[/math] is atmospheric pressure and

[math]P_g[/math] is the gauge pressure.

This relationship is shown in Figure 1. Gauge pressure is often used in everyday situations. For example, tire pressure is measured relative to atmospheric pressure. When a car drives up a mountain the gauge pressure goes up as the atmospheric pressure decreases, but the absolute pressure of the tire remains unchanged assuming the tire does not leak at all.

Gauge pressure should not be used for calculations in the ideal gas law since it's not a true pressure, but rather a pressure difference.

For Further Reading

References

  1. Physics for Scientists and Engineers by Randall Knight, 4the edition pg 365. Published by Pearson, 2017.