Physics waves flashcards

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Last updated 11:27 PM on 4/20/26
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31 Terms

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Wave

vibrations which repeat backwards and forwards motion (oscillations) which transfer energy without any transfer of matter

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Transverse wave

oscillations are perpendicular to the direction of energy transfer

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Longitudinal wave

oscillations are parallel to the direction of energy transfer

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Wavespeed equation

v = fλ

  • v - wave speed

  • f - frequency

  • λ - wave length

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Phase equation

an angle to describe the position in a complete cycle oscillation

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Displacement-distance graph features

  • distance on x-axis

  • displacement on y-axis

  • seeing every point at ‘snapshot’

  • The entire wave moving

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Displacement-time graph features

  • time on x-axis

  • displacement on y-axis

  • focused on one single point moving

  • Longitudinal waves still represented as transverse wave, as the displacement is still plotted on y-axis

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Frequency-time-period equation

T = 1 / f

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Time period

Time for one complete oscillation

  • measured in s

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Frequency

Number of waves per second

  • measured in Hertz (Hz)

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‘Out of phase’

waves that are not at the same angle at the same point or there is a phase difference

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angular separation

the phase difference between two waves / lines

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anti-phase

the wave is like a ‘reflection’ of the other on the x-axis

<p><span style="background-color: transparent;">the wave is like a ‘reflection’ of the other on the x-axis</span></p>
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Phase

the angular position of the wave

<p><span style="background-color: transparent;">the angular position of the wave</span></p>
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Coherence

 constant phase difference between two waves 

  • Must have the same frequency

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Principle of superposition

where two or more waves meet, the total displacement at any point is equal to the vector sum of the displacements of the individual waves 

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Stationary / standing waves

a wave which the crests and troughs do not travel (i.e. they only move up and down)

  • Only oscillates, does not propagate 

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Superpose

when two waves interfere as they overlap

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Constructive interference

when the wave displacements of the 2 waves are in the same direction as each other. 

  • Taking the vector sum of displacements means that the resultant wave has a bigger displacement than the waves that created it

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Destructive interference

when the wave displacements of the 2 waves are in the opposite direction to each other.

  • Taking the vector sum of these displacements means that the resultant wave has a smaller displacement than the waves that created it.

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Node

a point on a standing wave where the resultant displacement is zero (i.e. it is not vibrating)

  • Waves always meet at opposite displacements at this point

  • Node = no displacement

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Anti-node

a point on a standing wave where the resultant displacement is maximum 

  • waves always meet in phase at this point

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First harmonic (fundamental frequency)

the lowest frequency which can be held 

  • Length of wave = λ/2

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Harmonic number

the number of antinodes

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Number of nodes

harmonic number +1

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Progressive wave

an oscillation that transfers energy and information from one location to another through a medium/vacuum

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Standing wave setup procedure

  • Progressive wave travels along string from vibration generator 

  • Wave reflects and travels back along string when it reaches boundary (end of string)

  • Fixed boundaries are nodes

  • This causes two waves of the same wavelength, amplitude and frequency travelling in opposite directions

  • The wave superpose/interfere

  • At some point the two waves meet and always interfere destructively, causing a node and interfere constructively, causing an anti-node

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First harmonic frequency equation

  • T - Tension

  • μ - mass per unit length

  • l - length (from first to last node)

<p></p><ul><li><p><span style="background-color: transparent;">T - Tension</span></p></li><li><p><span style="background-color: transparent;">μ - mass per unit length</span></p></li><li><p><span style="background-color: transparent;">l - length (from first to last node)</span></p></li></ul><p></p>
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Coherent waves

when two different waves have a constant phase difference they are said to be coherent waves

  • Lasers produce coherent waves

  • They must have the same frequency and wavelength 

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Path difference

extra difference travelled by one wave compared to another (coherent waves)

  • Must be a whole number of wavelengths plus half a wavelength (or an odd multiple of half wavelengths) for the waves to meet in anti-phase

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Fringe separation equation (Young’s double slit)

W = 𝜆D / s

  • W - the fringe separation [m]

    • middle of one bright fringe to the middle of next bright fringe 

  • 𝜆 - wavelength [m] 

    • Red - around 700 nm

  • D - distance from slits to screen [m]

  • s - slit separation [m]

    • Centre of one slit to centre of other