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AS/A-level Physics: Phases of Waves

Phases & Stationary waves

· physics,alevel physics,AS level physics,waves

In this chapter of AS/A-level Physics, we will learn about waves in phase and introduce stationary waves .

Phases of Waves

In AS/A-level Physics, in phase means in step - two points in phase interfere constructively

  • Two points on a wave are in phase if they are both at the same point in the wave cycle
    • Points in phase have the same displacement and velocity (360° = 2π radians)
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  • A&B = In phase
  • A&C = Out of phase
  • Two points with a phase difference of 0 or a multiple of 360° (full cycle) are in phase
  • Points with a phase difference of odd number – multiples of 180 (π radians, or a half cycle) are exactly out of phase
  • Two different waves can be considered --> happens due to both waves coming from same oscillators therefore have a phase difference between each other
  • In AS/A-level Physics, to get interference patterns the two sources must be coherent
    • Can still happen if there’s a different wavelength and frequency, its all just a jumble --> two sources are coherent if they have the same WAVELENGTH, FREQUENCY and a FIXED PHASE DIFFERENCE
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  • Can get destructive interference when there is a p.d of half a wavelength, one and a half wavelength two and a half etc. = out of phase
  • Amount by which the path travelled by one wave is longer than the path travelled
  • In AS/A-level Physics, Constructive when P.D=n𝜆
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Stationary Waves

In AS/A-level Physics, progressive waves reflected at a boundary --> stationary (standing) wave is the superposition of two progressive waves with the same frequency (wavelength), moving in opposite direction

  • No energy is transmitted by a stationary wave --> demonstrated by setting up a driving oscillator at one and of a stretched string with the other end fixed --> wave generated but the oscillation is reflected back and forth
  • Most frequency the resultant pattern is a jumble --> but if oscillators produce an exact number of waves in the time it takes for the wave to get to the end and back
  • At these ‘resonant frequencies’ you get a stationary wave where the pattern does not move. It just bobs up and down

This is the end of the topic!

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