Properties of Wave Pulses and Waves

Describe the physical properties of waves and wave pulses.

  • Waves transfer energy between two locations without transferring matter between those locations.
    • A wave pulse is a single disturbance that transfers energy without transferring matter between two locations.
    • A wave is modeled as a continuous, periodic disturbance with well-defined wavelength and frequency.
  • Mechanical waves or wave pulses require a medium in which to propagate. Electromagnetic waves or wave pulses do not require a medium in which to propagate.
  • The speed at which a wave or wave pulse propagates through a medium depends on the type of wave and the properties of the medium.
    • The speed of all electromagnetic waves in a vacuum is a universal physical constant, c = 3.00×108 m/s.
    • The speed at which a wave pulse or wave propagates along a string is dependent upon the tension in the string, FT, and the mass per length of the string. Relevant equation:
    • In a given medium, the speed of sound waves increases with the temperature of the medium.
  • In a transverse wave, the direction of the disturbance is perpendicular to the direction of propagation of the wave.
  • In a longitudinal wave, the direction of the disturbance is parallel to the direction of propagation of the wave.
    • Sound waves are modeled as mechanical longitudinal waves.
    • The regions of high and low pressure in a sound wave are called compressions and rarefactions, respectively.
  • Amplitude is the maximum displacement of a wave from its equilibrium position.
    • The amplitude of a longitudinal pressure wave may be determined by the maximum increase or decrease in pressure from equilibrium pressure.
    • The loudness of a sound increases with increasing amplitude.
    • The energy carried by a wave increases with increasing amplitude.

drOnyIIe5Eg 4d4h3RT-lO4 O9cRDGsDKwU IhzZAoSYDLE c38H6UKt3_I ClHuscLyuLo 9u1PjsBfrmg t27NSviEsX8 3NY2aSIMVOo

More videos

EalQHimYGQ0 UAtmB92_rTs Wca0NvriwvQ qm1hDJrIYwE vEzftaDL7fM oAd0BTgGwJw ZJz8CRPbJ8Q Y01awDXA8u8 -PrqW3vBrN0 xzeYV3k63ns GvDi8vbFis0

Simulation page: Waves Intro

Simulation page: Wave on a String

Complete and Continue