Repeated back and forth movements on either side of any equilibrium position
The distance of an oscillator from its equilibrium position
The maximum displacement of an oscillator from its equilibrium position
The rate of change of angular displacement with respect to time

The number of complete oscillations per unit time

The time taken for one complete oscillation, in seconds
The time taken for the oscillator to pass the equilibrium from one side and back again fully from the other side


Displacement-time graph of an oscillation of a simple pendulum
A student sets out to investigate the oscillation of a mass suspended from the free end of a spring. The mass is pulled downwards and then released. The variation with time t of the displacement y of the mass is shown in the figure below.
Use the information from the figure to calculate the angular frequency of the oscillations.
Step 1:
Write down the equation for angular frequency

Step 2:
Calculate the time period T from the graph
The time period is defined as the time taken for one complete oscillation
This can be read from the graph:
T = 2.6 − 0.5 = 2.1 s
Step 3:
Substitute into angular frequency equation

The properties used to describe oscillations are very similar to transverse waves. The key difference is that oscillators do not have a ‘wavelength’ and their direction of travel is only kept within the oscillations themselves rather than travelling a distance in space.
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