Pound-foot (torque)

Pound-foot
Unit system British Gravitational System, English Engineering Units
Unit of Torque
Symbol lbf∙ft 
Unit conversions
1 lbf∙ft in ...... is equal to ...
   SI units    ≈ 1.355818 N⋅m[1]
   Gravitational metric system    ≈ 0.1382550 kgf⋅m

A pound-foot (lbf⋅ft) is a unit of torque (a pseudovector). One pound-foot is the torque created by one pound of force acting at a perpendicular distance of one foot from a pivot point.[2] Conversely one pound-foot is the moment about an axis that applies one pound-force at a radius of one foot.

The value in SI units is given by multiplying the following approximate factors:

One pound (force) = 4.448 222 newtons[3][4]
One foot = 0.3048 m[5]

This gives the conversion factor:

One pound-foot = 1.35582 newton metres.

The name "pound-foot", intended to minimize confusion with the foot-pound as a unit of work, was apparently first proposed by British physicist Arthur Mason Worthington.[6] However, the torque unit is often still referred to as the foot-pound (ft⋅lbf).[7]

Similarly, an inch-pound (though should be more correctly as pound-inch) is the torque of one pound of force applied to one inch of distance from the pivot, and is equal to 1/12 of a pound-foot. It is commonly used on torque wrenches and torque screwdrivers for setting specific fastener tension.

References

  1. ↑ "Appendix B.9: Factors for units listed by kind of quantity or field of science". NIST Guide to the SI. National Institute of Standards and Technology. September 7, 2016. Retrieved 2018-07-09.
  2. ↑ Pickerill, Ken (2009). Today's Technician: Automotive Engine Performance Classroom Manual and Shop Manual (5th ed.). Cengage Learning. pp. 50–51. ISBN 1111782385.
  3. ↑ United States National Bureau of Standards (1959-06-25). "Notices "Refinement of values for the yard and the pound"" (PDF). Retrieved 2006-08-12.
  4. ↑ Howard Ludwig (Mar 3, 2017). "What is the relation between pounds of force and pounds as a measurement of mass?".
  5. ↑ Collins, Joseph B. (2009), "OpenMath Context Dictionaries for SI Quantities and Units", in Carette, Jacques; Dixon, Lucas; Coen, Claudio Sacerdoti; Watt, Stephen, Procedings Intelligent Computer Mathematics: 16th Symposium, Calculemus 2009, 8th International Conference, MKM 2009, Grand Bend, Canada, July 6-12, 2009, 5625, Springer Science & Business Media, p. 260, ISBN 3642026141
  6. ↑ Arthur Mason Worthington (1900). Dynamics of rotation : an elementary introduction to rigid dynamics (3rd ed.). Longmans, Green, and Co. p. 9.
  7. ↑ Erjavec, Jack. Manual Transmissions & Transaxles: Classroom manual. p. 38. ISBN 978-1-4354-3933-7.


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