Waves And The Particle Nature Of Light Flashcards

1
Q

Transverse waves

A

A type of wave in which the particles oscillate at right angles to the direction the wave travels

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2
Q

Longitudinal waves

A

A type of wave in which the particles oscillate parallel to the wave direction.

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3
Q

Wavelength definition

A

The distance between two matching points on neighbouring waves, Metres

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4
Q

Amplitude definition

A

The maximum displacement a point moves from the centre of oscillation (equilibrium) Metres

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5
Q

What is the period of a wave?

A

The time taken for a point or a wave to move through one complete oscillation, seconds

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6
Q

Frequency equation with period

A

f = 1/T

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7
Q

What is the frequency of a wave?

A

The number of oscillations per second, measured in Hz

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8
Q

What is the wave equation?

A

v = f x λ

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9
Q

Name all the parts of the EM spectrum

A
  • Radio
  • Microwaves
  • IR
  • Visible light
  • UV
  • X - Ray
  • Gamma
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10
Q

Radio waves wavelength

A

Km - 1m

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11
Q

Micro waves wavelength

A

10^-2 m

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12
Q

IR wavelength

A

10^-5 m

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13
Q

Visible light wavelength

A

10^-7 m

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14
Q

UV wavelength

A

10^-8 m

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15
Q

X ray wavelength

A

10^-10 m

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16
Q

Gamma wavelength

A

10^-12 m

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17
Q

What does an EM wave consist of?

A

An electric field oscillating perpendicular to a magnetic wave

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18
Q

What are the two types of wave?

A

Mechanical and electromagnetic

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19
Q

What are mechanical waves?

A

Waves that physically move particles, such as water waves or sound waves

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20
Q

Which type of waves require a medium?

A

Mechanical waves

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21
Q

What is meant by two points being in phase?

A

When the points on a progressive wave are one wavelength apart

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22
Q

What is meant by two points being in antiphase?

A

When two points are half a wavelength apart on a progressive wave. ie, doing the opposite thing (opposite amplitude etc)

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23
Q

What is diffraction?

A

What happens when a wave goes around or through a gap, causing it to change directions

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24
Q

What happens when the gap is much bigger than the wavelength?

A

Little to none diffraction occurs

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25
Q

What happens when the gap is the same width as the wavelength?

A

Maximum diffraction occurs

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26
Q

What happens when the gap is smaller than the wavelength?

A

The wave does not transit through the gap

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27
Q

What is Huygens principle?

A

Wavefronts can be considered as a line of point sources of secondary wavelets.

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28
Q

Huygens principle with diffraction

A

When a wave transmits through a gap, there are no longer adjacent waves to superpose at the edges, so no destructive inference. Therefore the wavelets are free to propagate, hence the change in direction

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29
Q

What happens when waves meet in phase.

A

Constructive interference. A bigger amplitude is produced, the sum of the two waves amplitudes.

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30
Q

What happens when waves meet in antiphase?

A

Destructive interference. The waves cancel each other out.

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31
Q

What are maxima?

A

Areas were waves meet in phase ans create maximum disturbance.

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32
Q

What are minima?

A

Areas where waves meet in anti phase and create minimum disturbance.

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33
Q

What is a wavefront?

A

The line in which all the molecules are oscillating in phase

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34
Q

Superposition

A

When two waves amplitudes add together

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35
Q

What is the phase of a point on a wave?

A

The position in oscillation

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36
Q

What does it mean when two waves are coherent?

A

When the waves have a constant phase difference: the same wavelength, frequency, and velocity.

37
Q

What is path difference

A

The difference in distance from source to receiver. Measured in wavelength or metres.

38
Q

What is Young’s slit experiment?

A
  • The first real proof that light travels as a wave
  • As the light passes through each slit, the light is diffracted.
  • The two diffracted beams superpose eachother, in some place they meet in phase and some in antiphase
  • Where they meet in phase, constructive interference occurs and a maxima is produced
  • Where they meet in antiphase, destructive interference occurs and a minima is produced.
39
Q

What happens when the path difference of two waves that meet is an interger?

A

The waves meet in phase, constructive interference occurs and a maxima is produced

40
Q

What happens when the path difference of two waves that meet is a non interger?

A

The waves meet in antiphase, destructive interference occurs and a minima is produced.

41
Q

What is the equation for wavelength with distance between slits, distance between slits and receiver, distance between maxima?

A

λ = dw/D where;
λ = wavelength
d = distance between slits
w = distance between maxima
D = distance between slits and receiver

42
Q

What is the Young double slit equation?

A

nλ = dSinθ Where;
n = the nth order of maxima
λ = wavelength
d = distance between slits, m

43
Q

What does the nth order of maxima refer to?

A

The number of maxima from the central maxima in an interference pattern

44
Q

Sources of radio waves

A

Oscillations in electrical circuits
Lightning, stars, nebulas

45
Q

Uses of radio waves

A

Communication, radio telescopes, tv broadcasting

46
Q

Dangers of radio waves

A

Very little; some heating can occur of biological tissue from high exposures.

47
Q

Sources of micro waves

A

Currents in electrical circuits, CMB, stars, other astronomical objects

48
Q

Uses of micro waves

A

Heating food, communications, satellites

49
Q

Dangers of microwaves

A

Can cause burns due to internal heating of tissue

50
Q

Sources of infrared

A

Solar radiation, fire, heating devices, IR remotes

51
Q

Uses of infrared

A

Electrical heaters, ovens, remote controls, thermal cameras, fibre optics

52
Q

Dangers of infrared

A

burns, damage to tissue

53
Q

Sources of visible light

A

The sun, bulbs, LED, lasers

54
Q

Uses of visible light

A

Illumination, being able to see, photography, fibre optics

55
Q

Dangers of visible light

A

Can cause damage to retina in high exposures

56
Q

Sources of ultraviolet

A

The sun, fluorescent lamps, excitation and de-excitation of electrons

57
Q

Uses of ultraviolet

A

Disinfect surfaces, reduces pollutants in water and air, can help treat cancer

58
Q

Dangers of ultraviolet

A

Sunburn, skin cancer, eye damage

59
Q

Sources of x-rays

A

Radon gas, cosmic rays, x-ray machines, radioactive decay

60
Q

Uses of X-rays

A

Diagnosis of medical conditions, x-ray telescopes, scanning luggage in airports

61
Q

Dangers of X-rays

A

Cancer due to inhiation of DNA, skin burns

62
Q

Sources of Gamma rays

A

astronomical objects such as stars, pulsars, supernovas, blackholes. nuclear explosions, radioactive decay

63
Q

Uses of gamma rays

A

Kills cancer cells, kills bacteria, used as a tracer, gamma telescopes

64
Q

Dangers of gamma rays

A

Ionising radiation can damage tissue and DNA leading to cancer, burns

65
Q

What is the principle of superposition?

A

Where two or more waves meet, the total displacement at any point is the sum of the displacements that each individual wave would cause at that point

66
Q

How does a single slit create an interference pattern?

A
  • We can consider the 2 edges of the slit to be 2 Huygens type sources
  • The light from each source interferes
  • As they have constant phase differences they are coherent
  • And so a regular diffraction pattern occurs
67
Q

What are the key features of single slit interference patterns?

A
  • The central maximum is twice as wide as the other fridges
  • The central maximin is much brighter than the other fridges
  • Peak intensity decreases wire distance
  • Distance between fringes is constant
68
Q

How is constructive interference defined as path difference?

A

nλ.
I.e. 0, 1, 2 λ

69
Q

How is destructive interference defined as path difference?

A

(n + 1/2) λ.
I.e. 1.5, 2.5, 0.5 λ

70
Q

What is a node?

A

A point along a standing wave of zero amplitude

71
Q

What is an antinode?

A

A point along a standing wave with maximum amplitude

72
Q

Difference between progressive and standing waves

A

1) Each point along a progressive wave has equal amplitude, but for standing waves the amplitude varies
2) Adjacent point on a progressive wave vibrate with different phase but all particles between nodes in standing waves vibrate in phase
3) Energy is transferred through space in a progressive wave but not in the case of standing waves

73
Q

Equation for velocity of a standing wave in a string

A

V = √T / μ
Where;
- V = velocity
- T = tension
- μ = mass per unit length

74
Q

Equation that relates the fundamental frequency to the frequency of the n harmonic

A

fn = nf1 (fundamental)

75
Q

How do you draw a standing wave on a string?

A

Antinodes at each end

76
Q

How do you draw a standing wave in a closed pipe?

A

Antinode at closed end, node at open end

77
Q

How do you draw a standing wave in an open pipe?

A

Node at each end

78
Q

What is Kundt’s tube?

A

A tube with a loose material, such as powder, is closed off at each end, with one end being a loudspeaker connected to a signal generator.
Because the tube is closed, the standing wave acts how it would along a string. Therefore, the wavelength of the first harmonic can be calculate by doubling the length of the tube.
f = v / λ can be used to find the frequency that harmonics would occur at.

79
Q

What is the photo electric effect?

A

When light above a threshold frequency is shone on charged metal, the metal will become discharged as the light supplies enough energy for the electrons to overcome the electro static forces and leave the metal.

80
Q

What are the two variations of the equation for energy in a photon?

A

E= hf and E = h x c/λ

Where:
E = energy / joules
H = plancks constant (6.63 x10^-34)
f = frequency
c = speed of light
λ = wavelength

81
Q

What is the work function of a metal?

A

The minimum energy required for an electron to leave a metal
φ

82
Q

What is einsteins photoelectric equation

A

hf = φ + Ekmax

83
Q

What does the negative y intercept on a graphical representation of Einstein’s photoelectric equation represent?

A

The work function

84
Q

What does the x intercept on a graphical representation of Einstein’s photoelectric equation represent?

A

The threshold frequency of the light

85
Q

What does the gradient on a graphical representation of Einstein’s photoelectric equation represent?

A

Planck’s constant

86
Q

What is Planck’s constant?

A

6.63x10^-34 Js

87
Q

Define electron volt

A

1eV is the energy transferred when an electron moved through a P.D of 1 volt.

88
Q

What does 1eV equal in joules?

A

1.6x10^-19 J

89
Q

Describe how photons are produced

A
  • Electrons are given kinetic energy by a voltage
  • The electrons collide with atoms
  • If the energy is enough, electrons in atoms will excite to upper shells
  • When they de excite, the electrons release energy in the form of light (photons)