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    Rotational Kinetics

    Physics

    • Title Home
    • Study Guide
    • Topics
      • Introduction and Summary
      • Defining Rotation and its Variables
      • Problems
      • Rotational Kinematics
      • Problems
    • Terms and Formulae

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    Rotational Kinetics Terms and Formulae

    Terms and Formulae

    Rotational Kinetics Terms and Formulae

      Terms

    • Rotational motion

      The motion of any object in which every part of the object rotates about a common axis in a circular path.

    • Angular displacement

      The angle swept out by the circular motion of a particle. See definition of angular displacement

    • Radians

      A unit of measuring an angle. The relation between radians and degrees is as follows:

      1 revolution = 2Π radians = 360o    

    • Average angular velocity

      The average rate at which an object rotates in a circular path. See formula.

    • Instantaneous angular velocity

      The instantaneous rate at which an object rotates in a circular path. See formula.

    • Angular acceleration

      The rate of change of angular velocity. See formula.

    • Right hand rule

      The rule by which the direction of a rotational vector can be found: take your right hand, curl your fingers and stick your thumb straight up. If you let the curl of your fingers follow the path of the rotating particle or body, your thumb will point in the direction of the angular velocity of the body.

    • Formulae

       
      Definition of angular displacement μ = s/r
       
      Conversion between radians and degrees 2Π rad = 1 revolution = 360o
       
      Formula for average angular velocity =
       
      Formula for instantaneous angular velocity σ =
       
      Formula for angular acceleration α =
       
      Kinematic equations for rotational motion
      • σf = σo + αt
      • μf = μo + σot + αt2
      • σf2 = σo2 +2αμ
      • μ = (σo + σf)t
       
      Relation of linear and angular displacement s = μr
       
      Relation of linear and angular velocity v = σr
       
      Relation of tangential and angular acceleration aT = αr
       
      Relation of radial acceleration and angular velocity aR = σ2r
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