Revise: Wave parameters and behavioursWave definitions

Waves cause a disturbance of the medium through which they travel. This allows them to carry energy. The quantity of energy carried relates to the amplitude of the wave.

Part ofPhysicsRevision guides: Waves

Wave definitions

The various parts of a wave are described below:

Wavelength

The distance from a point to another point where the wave begins to repeat itself. This could be the distance from to peak or to trough. Wavelength is measured in metres (\(m\)) and has the symbol \(\lambda\).

Frequency

This is the number of waves produced in 1 second by the source producing the wave. is measured in \((Hz)\) and has the symbol \(f\).

Amplitude

The of a wave is half the distance from peak to trough. It can also be thought of as the height of the wave from the rest position (rest position = in the middle when the wave is not moving up or down). Amplitude is measured in metres \(m\). Amplitude is the letter \(a\) in the diagram below.

Wave speed

Wave speed is a measure of how quickly the wave travels from its source. Its value is the same as the distance covered by a wave in one second. Speed is measured in metres per second \(m\,s^{-1}\) and has the symbol \(v\).

Period

The of a wave is the time taken for one complete wave to be produced. It is also the time taken for one whole wave to pass a point. Period is measured in seconds \((s)\) and has the symbol \(T\).

Sine wave with crests and troughs labelled. Their distance from the centre line (amplitude) is labelled 'a'. The distance between two crests or two troughs (wavelength) is labelled with the lambda symbol.

There is an important relationship between frequency \((f)\) and period \((T)\).

\(Period=\frac{1}{frequency}\)

\(T=\frac{1}{f}\)

Making the frequency the subject of the equation gives the formula:

\(f=\frac{1}{T}\)

In both equations: frequency is measured in Hertz \((Hz)\) and period in seconds \((s)\).

If there is a larger number of waves, \(n\), and the time for those waves to pass a point, \(t\), then the frequency can be found using the formula:

\(f=\frac{n}{t}\)