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AQA Physics 3.3. - Waves

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This is the topic: 3.3 Waves for the AQA A-Level (and AS-Level) Physics course (from 2017 onwards). I got 4 A*s in my A-Levels (Physics, Maths, Further Maths, Computer Science), so they are very detailed and cover all of the specification for this topic.

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3.3 Waves


3.3.1 Progressive and Stationary Waves

Progressive Waves:

Progressive wave = A wave that transfers energy without transferring matter.

A wave is caused when an object vibrates. Mechanical waves need a medium (and the particles
oscillate about fixed points), whereas electromagnetic waves don’t need a medium and can pass
through a vacuum (at the same speed).

Properties of a Progressive Wave:

 Displacement (x) = The distance of a
point on a wave from its equilibrium
position
 Amplitude (A) = Maximum displacement
of a particle in the wave from its
equilibrium position
 Wavelength (λ) = The distance between
two neighbouring crests or troughs/the
length of one whole wave cycle
 (Time) Period (T) = The time for one complete oscillation of the wave/source
 Frequency (f) = The number of complete oscillations per unit time
 Speed (v) = The speed at which the wavefront moves (the wavefront is the line that moves,
not the matter)

c = f λ (c is the speed of light, v is the speed of a wave) f = 1/T


Phase Difference:

Phase = A measurement of the position of a certain point along the wave cycle

Phase difference = A measure how of much a point on a wave is in front/behind another

 When the crests/troughs are aligned, the waves are in phase
 When the crest of one wave aligns with the trough of another, they are in antiphase

Example 1 (points on a wave):
The phase difference between points X and Y is
ø.
We are told that ø is two fifths of λ.
Phase difference is given in:
 Fractions
 Degrees (360° = 1 complete
wavelength)
Fraction = ø / λ = 2/5  Radians (2π = 1 complete wavelength)

Degrees = 2/5 x 360 = 144°

We say that X and Y are 144° out phase.




1

, Example 2 (two different waves):

When finding the phase difference between two waves, the waves need to be identical.




Longitudinal and Transverse Waves:

Vibrations can’t be described as ‘up/down’ or ‘left/right’ – you must say parallel/perpendicular



Transverse wave = A wave in which the particles oscillate perpendicular to the direction of energy
propagation/transfer

 They show areas of crests and troughs
 They can be polarised
 Examples: electromagnetic waves, vibrations on a guitar string, waves on a string, S-waves

Longitudinal wave = A wave in which the particles oscillate perpendicular to the direction of energy
propagation/transfer

 They show areas of compressions (increased pressure) and rarefactions (decreased
pressure)
 They can’t be polarised
 Examples: sound waves, ultrasound waves, waves on a slinky coil, P-waves

Water waves are a combination of transverse and longitudinal waves.

The Motion of Particles in a Longitudinal Wave:

Particles in a longitudinal wave oscillate on
either side of equilibrium position.
When drawn on a graph, it looks like a
transverse wave, but it is not (if we look at the
axes) as it is a graph, not a picture of the wave.

Polarisation

 Polarisation = is when particle oscillations occur in only one of the directions perpendicular
to the direction of wave propagation.
 It can only occur in transverse waves as their particles oscillate in any plane perpendicular to
the direction of energy propagation (whereas longitudinal waves’ particles vibrate in the
same plane as the direction of energy propagation).
 When transverse waves are polarised, their particles’ vibrations are restricted to one
direction but are still perpendicular to the direction of energy propagation.
 Light can be polarised through reflection, refraction and scattering.




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