Physics M4C11 Waves 1

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Last updated 6:27 PM on 4/19/26
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21 Terms

1
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What is a progressive wave?

Examples?

What happens when medium is displaced in a progressive wave?

  • An oscillation that transfers energy from one place to the other, but not matter

  • Oscillations travel through matter or vacuum

  • Matter vibrates but do no move along the wave

  • Sound, water ripples etc.

  • Medium move from their original equilibrium position to a new position, particles in a medium exert forces on each other, displaced particles experience a restoring force from neighbours and get pulled back to its original position.

2
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Define transverse wave.

Properties?

Distinguishing features?

Examples?

  • Oscillations are perpendicular to the direction of energy transfer

  • Peaks and troughs where particles are at a maximum displacement from their equilibrium position

  • Only transverse waves an be polarised, travel through a vacuum, etc

  • Water ripples, EM waves, S-waves

<ul><li><p>Oscillations are perpendicular to the direction of energy transfer</p><p></p></li><li><p>Peaks and troughs where particles are at a maximum displacement from their equilibrium position</p></li></ul><p></p><ul><li><p>Only transverse waves an be polarised, travel through a vacuum, etc</p><p></p></li><li><p>Water ripples, EM waves, S-waves</p></li></ul><p></p>
3
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Define longitudinal wave.

Properties?

Examples?

What is the restoring force here?

  • Oscillations are parallel to the direction of energy transfer

  • Compressions and rarefractions

  • Sound waves, P-waves

  • Restoring force are the collisions between particles as they bounce off each other during compressions

<ul><li><p>Oscillations are parallel to the direction of energy transfer</p></li></ul><p></p><ul><li><p>Compressions and rarefractions</p></li></ul><p></p><ul><li><p>Sound waves, P-waves</p></li></ul><p></p><ul><li><p>Restoring force are the collisions between particles as they bounce off each other during compressions</p></li></ul><p></p>
4
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Wave equations

  • V = fλ

  • f = 1/T

  • T = 1/f

5
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Define and give units:

  • Frequency

  • Time period

    • + How to find from a displacement/time graph

  • Wavelength

  • Amplitude

  • Displacement

  • Frequency is the number of wavelengths to pass a specific point in 1 second (Hz)

  • Time period is the time it takes for 1 wavelength to pass a specific point (s)

    • X-axis time distance of one wavelength

  • Wavelength is the distance between 2 identical points on a wave (m)

  • Amplitude is the distance from a peak/crest to the wave’s equilibrium (m)

  • Displacement is the distance of a specific point on the wave from the equilibrium (m)

6
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What is phase difference?

Equation?

What does in phase mean?

What is an antiphase?

  • Difference between the displacements of particles on a wave, measured in degrees or radians in terms of the wavelength

  • θ360×2π\frac{\theta}{360}\times2\pi

  • Particles are “in phase” when their phase difference is 360o360^{o} or 2π2\pi

  • Antiphase is when particles have a phase difference of 180o180^{o} or π\pi

  • (e.g. when the one particle reaches its maximum positive displacement while the other particle reaches its maximum negative displacement)

7
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How does the displacement vary with time period on displacement-time graphs?

  • Displacement-time graph looks the same for both transverse and longitudinal waves

(Depends on the graph)

  • At t=0t=0 , the displacement is 0

  • At t=t4t=\frac{t}{4} , the particle is at its maximum negative displacement (-0.5m)

  • At t=t2t=\frac{t}{2} , the particle is at its equilibrium position

  • And so on…

<ul><li><p>Displacement-time graph looks the same for both transverse and longitudinal waves</p></li></ul><p></p><p>(Depends on the graph)</p><ul><li><p>At $$t=0$$ , the displacement is 0</p></li><li><p>At $$t=\frac{t}{4}$$ , the particle is at its maximum negative displacement (-0.5m)</p></li><li><p>At $$t=\frac{t}{2}$$ , the particle is at its equilibrium position</p></li><li><p>And so on…</p></li></ul><p></p>
8
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Describe how to use an oscilloscope to determine wave frequency

  • Time period is found using the time base, count how many timebases there are in a period, multiply number of timebases by timebase value.

9
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Define reflection

State the law of reflection

What happens to wavelength and frequency?

  • Reflection is when a wave changes direction at a boundary between 2 media, remaining in the same medium

  • Law of reflection states that the angle of incidence = the angle of reflection

  • When waves are reflected their wavelength and frequency are not affected

10
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Define refraction

What is partial reflection?

How do transverse and longitudinal waves refract?

What happens to wavelength and frequency?

In reality, why is Snell’s Law inaccurate for white light?

  • Refraction is when a wave changes direction as it changes speed when it passes from one medium to the other

  • Whenever a wave refracts there is always some reflection off the surface (partial reflection)

  • Transverse waves slow down as it refracts towards the normal, if it speeds up it refracts away from the normal

  • Sound waves speed up in denser materials?

  • Frequency is not affected. If a wave slows down its wavelength decrease, if a wave speeds up its wavelength increases

  • White light has a number of different wavelengths so blue will bend more than red, so snell’s law can only be used for specific wavelengths

11
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Other factors affecting refraction?

  • Temperature of the medium

12
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Define diffraction

How do waves diffract?

What happens to wavelength, frequency and wave speed?

  • Diffraction is when waves spread out as they pass through a gap or travel around an obstacle

  • Diffraction effects are the most significant when the gap is about the same as the wavelength,

  • Wavelength, frequency and wave speed are all not affected by diffraction

13
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Define polarisation

What is partial polarisation?

  • Polarisation is when waves oscillate in one direction only (plane polarisation)

  • Partial polarisation occurs when transverse waves are reflected. This causes more waves oscillating in one particular plane, but not being completely polarised

14
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Define intensity and give its unit

Equation?

Relationship with distance?

Relationship with amplitude?

  • Intensity of a progressive wave is the radiant power passing through a surface per unit area (Wm2Wm^{-2} )

  • I=PA=P4πr2I=\frac{P}{A}=\frac{P}{4\pi r^2}

  • Intensity is proportional to 1r2\frac{1}{r^2} (Distance is radius)

  • Intensity is proportional to (amplitude)2\left(amplitude\right)^2

15
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What is an electromagnetic wave?

Properties?

The electromagnetic spectrum and its values

  • A transverse wave with electric and magnetic fields oscillating perpendicular to each other and both perpendicular to the direction of energy travel

  • Travel through a vacuum at C, can be reflected, refracted and diffracted

  • See image

<ul><li><p>A transverse wave with electric and magnetic fields oscillating perpendicular to each other and both perpendicular to the direction of energy travel</p></li><li><p>Travel through a vacuum at C, can be reflected, refracted and diffracted</p></li><li><p>See image</p></li></ul><p></p>
16
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What is (plane) polarisation?

Polarisation of EM

Malus’ Law

How do aerials reduce interference

  • Plane polarisation is when a transverse wave only oscillates in 1 plane.

  • Unpolarised => Polarised, intensity halves.

  • a=acosθa=a\cos\theta and I=Icos2θI=I\cos^2\theta

  • Aerials can be aligned to transmit certain polarised orientations and the detecting aerials can be aligned to only receive those orientations to reduce interference

17
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Techniques to demonstrate wave effects?

  • Polaroid filters with light?

  • Grills with microwaves?

  • Ripple tank?

  • First filter plane polarises the light. Second filter decreases the intensity as it rotates, until at 90*, where the intensity is 0.

  • Light will pass when there is a 0* filter followed by a 45* filter then a 90*. (Notes)

  • Metal grills aligned 90* to the microwave (usually already polarised) can stop it.

  • Wave is made using an electric paddle. Depth can be adjusted to show refraction. Slits can be used to show diffraction

18
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Equation for refractive index?

Value for n in air or a vacuum?

Equation for Snell’s law?

  • n=cvn=\frac{c}{v}

  • N has a value of 1 in a vacuum

  • nsinθ=nsinθn\sin\theta=n\sin\theta

19
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What is total internal reflection?

Conditions for total internal reflection?

  • When the light strikes the boundary between 2 medium at a large angle to the normal, all the light is reflected back into its original medium (no light energy refracted out from the original medium)

  • Two conditions:

    • Light must be travelling through a medium with a higher refractive index before striking the boundary with a lower refractive index (e.g. glass into air)

    • The angle to the normal the light strikes the boundary with must be larger than the critical angle (changes with n)

  • sinθc=1n\sin\theta c=\frac{1}{n} (1 is the n of air, if it is another material, use another n)

<ul><li><p>When the light strikes the boundary between 2 medium at a large angle to the normal, all the light is reflected back into its original medium (no light energy refracted out from the original medium)</p></li><li><p>Two conditions:</p><ul><li><p>Light must be travelling through a medium with a higher refractive index before striking the boundary with a lower refractive index (e.g. glass into air)</p></li><li><p>The angle to the normal the light strikes the boundary with must be larger than the critical angle (changes with n)</p></li></ul></li><li><p>$$\sin\theta c=\frac{1}{n}$$   (1 is the n of air, if it is another material, use another n)</p></li></ul><p></p><p></p>
20
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Define critical angle

  • Angle of incidence in a denser medium at which the angle of refraction in a less dense medium is 90*

21
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Experiment to find critical angle?

  • Shine light through a semi-circular [x] block so the light enteres at 90* and does not change direction. Measure the angle from the normal when the reflected ray is along the boundary

  • sinθc=1n\sin\theta c=\frac{1}{n} (1 is the n of air, if it is another material, use another n)