2nd year of post-compulsory secondary education
Simple Harmonic Movement
Carlos Campos Álvarez
SHM 
Teaching Units Print Home
2.1 Position in the S.H.M.

As mentioned, the position of a body which describes an S.H.M. is given by a sinusoidal type equation:         

 

The simplest case occurs when there is no phase difference (φ=0). In this case the equation is reduced to:          

          

Click on next to see the graph of this function.

Introduction
Definitions
Representing the S.H.M.
The kinematics of an S.H.M.
Position
Velocity
Acceleration
S.H.M. and Uniform Circular Movement
Phase
Conclusions
The dynamics of an S.H.M.
Elastic force
Frequency
Conclusions
The energy of an S.H.M.
Conservation of energy
Graphic representation
Conclusions
Evaluation