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Chapter 8: Angular Motion and Statics

Created by: CK-12

Credit: CK-12 Foundation
License: CC BY-NC 3.0

[Figure1]

We have looked at circular motion using the same measures as linear motion.  To look at rotation in more detail, though, we need to work in rotational units - measuring the angle rotated through, the angular sped, and angular acceleration. 

Chapter Outline

Chapter Summary

  1. Angular momentum is defined as the product of rotational inertia and angular velocity.
  2. Torque is defined as \tau=rF \sin \theta, where the angle \theta is the angle between the lever arm r and force F. The symbol for torque is the Greek letter tau (\tau)
  3. By definition a counterclockwise torque is positive and a clockwise torque is negative.
  4. Two conditions of equilibrium:
    1. Translational equilibrium: \sum F=F_{net}=0
    2. Rotational equilibrium: \sum \tau=\tau_{net}=0

Image Attributions

  1. [1]^ Credit: CK-12 Foundation; License: CC BY-NC 3.0

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Date Created:

Jun 27, 2013

Last Modified:

May 22, 2014
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