How to Calculate the Secondary Moment in a Universal Joint

How to Calculate the Secondary Moment in a Universal Joint thumbnail
A well designed use for a universal joint keeps the operating angle constant and less than 25 degrees.

A universal joint is a mechanical connection between two rotating shafts. They transmit movement, power or both and you can see them, for example, on hydraulic heavy construction equipment. The product of a force and the distance at which it acts is called a moment, and when two forces act together they're called a couple and their collective moment is a torque. The calculation of the secondary moment translates the spinning driving shaft's torque (moment) to the couple's collective torque (moment).

Things You'll Need

  • Driving torque, provided by the driving shaft
  • Shaft operating angle, i.e. the angular difference between the shafts
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Instructions

    • 1

      Calculate the tangent of the operating angle. For an example, with an operating angle of 20 degrees, the tangent is approximately 0.36.

    • 2

      Calculate the sine of the operating angle. Continuing with the operating angle of 20 degrees, the sine is approximately 0.34.

    • 3

      Multiply the result from step 1 by the driving torque. With an example driving torque of 100 Newton-meters (N-m), the result is 36 N-m. This is the secondary couple or secondary moment of the driving shaft.

    • 4

      Multiply the result from step 2 by the driving torque. Continuing with a 100 N-m driving torque, the result is 34 N-m. This is the secondary couple or secondary moment of the driven shaft.

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References

  • Photo Credit universal joint image by Christopher Dodge from Fotolia.com

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