Waves have distinct properties that can be measured and calculated.
Equation: V = Fλ
V: Speed of the wave (measured in m/s)
F: Frequency (measured in Hertz or Hz, 1/s)
λ (lambda): Wavelength (measured in meters)
Frequency Context:
Measured in Hertz (cycles per second)
Example: Computer speed measured in gigahertz (billions of calculations/second)
There are different types of graphs for displacement vs. position and displacement vs. time:
Displacement vs. Position Graph:
Amplitude: Distance from the middle of the wave to the peak (measured in meters)
Wavelength (λ): Distance from peak to peak or trough to trough (also measured in meters)
Displacement vs. Time Graph:
Period: Time taken for one full cycle (measured in seconds)
Amplitude remains the same as in position graphs.
The particle's motion remains fixed in position when measuring displacement.
As the wave passes, the particle moves up and down but does not move left or right.
Typical exam question might involve determining the particle's motion based on wave direction.
Frequency Equation: f = 1/T
T: Period of the wave (measured in seconds)
Frequency (f) is the inverse of period, measured in Hz or 1/s.
Transverse Waves:
Oscillation perpendicular to wave travel direction (e.g., water waves, light waves).
Longitudinal Waves:
Oscillation parallel to wave travel direction (e.g., sound waves).
Requires a medium (e.g., air molecules) to transmit the wave.
Sound cannot travel in space due to lack of medium; light waves can travel through a vacuum.