An elastic substance (like air or water) that allows for a transfer of energy
Waves
The means that energy is transferred
Classified into two different types: mechanical waves and electromagnetic waves
Mechanical waves
Require an elastic medium to travel through (e.g. sound waves)
Electromagnetic waves
Do not require a medium to travel through (e.g. light waves) and they travel at the speed of light
Creating a wave
1. Disturbance in a medium
2. Wave continues outward until it runs out of energy
Amplitude
The greatest (furthest) distance that a particle travels from its point of rest (equilibrium)
Displacement
The distance between a particle's position and the equilibrium
Equilibrium
The natural resting position assumed by the particles in a medium
Sound waves
Longitudinal waves (compression waves) producing rarefaction and compressions
Sound waves
Require a medium to travel through because it is a mechanical wave
Transverse waves
Particles move at right angles to the direction of propagation of the wave
Direction of oscillation of the particles is perpendicular (90 degrees) to the direction of energy transfer
Speed of sound
Mediums of different densities will transmit sound waves at different speeds. Atmospheric conditions also affect the speed like temperature, humidity and air movement.
Longitudinal (compression) waves
Particles move in the same direction as the pulse moves
Direction of oscillation of the particles is parallel to the direction of energy transfer
Compression is the part where particles are closest together
Rarefaction is the part where particles are furthest apart
Pulse
A singular disturbance to create a movement
Wavelength
The minimum distance between two points on the wave in phase (measured as a distance and described using a Greek letter λ)
Phase
A position of a particle in a cycle that has the same velocity and amplitude. Particles in phase have the same motion.
Crest
The highest point of a wave (maximum positive displacement)
Trough
The lowest point of a wave (maximum negative displacement)
Frequency
The number of waves passing a given point per second, measured in Hertz (Hz)
Period
The time it takes for one full wave (one wavelength) to pass a point
Determining wave speed
Using the wave equation: v = f * λ
Displacement-distance graphs
Allow the displacement (amplitude) and wavelength to be determined
Displacement-time graphs
Show the position of the wave and also the position of a single point on the wave at certain times
Wave speed
Depends on the medium that it is moving through
Reflection
When an incident wave reaches a boundary and changes direction returning into the same medium
Transmission
The passage of a wave from one medium to another
Reflection in one dimension
Considers the movement of particles in only one direction
Reflected waves have approximately the same amplitude
Fixed end is out of phase by 180°, free end has no phase change
Temperature increases
Speed of sound increases at approximately 0.6ms-1 per degree
Reflection at a boundary
Considers a change in media
More to less (heavy to light)
Less to more (light to heavy)
Reflection of waves in two-dimensions
Reflection in one dimension
1. Energy arrives at a medium and bounces back
2. Wave is sent down a spring attached to a wall
3. Fixed end is out of phase by 180°
4. Free end has no phase change
Boundary
A change between two different media
Temperature
Affects the frequency of the standing waves produced for sound (from musical instruments)
If details of the speed of sound is not listed, assume that it is 340ms-1
All properties for waves apply to sound (reflection, refraction and diffraction) including the wave equation
Calculating wavelength of a musical note
Given: frequency of 261.6 Hz, temperature of 25 degrees