11. Waves Flashcards
Define a progressive wave
- An oscillation (vibration) that transfers energy but does not transfer matter
Deinfe mechanical waves
- Progressive waves that need a medium to travel through
Define electromagnetic waves
- Progressive waves that can travel through a vacuum
Examples of mechanical waves
- Sound waves
- Tidal / water waves
- Seismic waves
Examples of electromagnetic waves
- Radio waves
- Microwaves
- Infrared
- Ultralight
- Visible
- Xrays
- Gamma rays
What are mechanical waves composed of?
Mechanical waves are composed of the movement of matter that transfer energy
- As the progressive wave travels through the medium (material) the particles move from their equilibrium position
Define transverse waves
- When energy is transported perpendicular to the direction of oscillation
Define longitudinal waves
- When energy is transported parallel to the direction of oscillation
Describe the characteristics of a wave diagram
- Compression IIIIIIII
- Oscillation <——–>
- Rarefaction I I I
- Energy ——->
Name examples of longitudinal waves
- Sound waves
- P-waves in earthquakes
- Pressure waves
Name examples of transverse waves
- EM waves
- Water waves
Describe the similarities and differences between transverse and longitudinal waves
- Both transfer energy
- Transverse requires a medium, logotidom
Define wavelength (lamda)
- The minimum distance between two points in a phase on adjacent waves
- Units are metres
Define wave displacement (s)
- Distance from the equilibrium position in a particular direction; a vector, so it can have either a positive or negative value
Define amplitude (A)
- Maximum displacement from its equilibrium position
Define frequency (f)
- Number of waves passing a point per unit time
- Units are Hertz or per second
Define time period (period of oscillation) (T)
- The time taken for a wave to move past a given point or the time taken for one oscillation
- Units are seconds
Describe the relationship between frequency and time period
- They are inversely proportional
- f= 1/T
State the equation for wave speed
- v = wave length x frequency
Waves are oscillations therefore we describe the difference between waves with the use of angles in radians
π = 180 degrees
Define in phase
- When a part of the wave continually has the same displacement
- The wave will have a phase difference of 0 or multiples of 2π radians
Define anti phase
- When a part of the wave continually has the opposite displacement
- The wave will have a phase difference of π radians
State the phase difference equation
- The phase difference
pitchfork = x/lamda x 360