Physics 3/4 Ch.7-10

0.0(0)
Studied by 0 people
call kaiCall Kai
Locked
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
GameKnowt Play
Card Sorting

1/93

encourage image

There's no tags or description

Looks like no tags are added yet.

Last updated 2:58 AM on 8/12/26
Name
Mastery
Learn
Test
Matching
Spaced
Call with Kai
Chat

No analytics yet

Send a link to your students to track their progress

94 Terms

1
New cards

What is wavelength, λ?

The distance between two consecutive points in the same phase of a wave.

2
New cards

What is frequency, f?

The number of complete oscillations per second, measured in Hz.

3
New cards

What is period, T?

The time taken for one complete oscillation.

4
New cards

What is the relationship between frequency and period?

f = 1/T

5
New cards

What is the wave equation?

v = fλ

6
New cards

What is a transverse wave?

A wave in which the oscillations are perpendicular to the direction of wave travel.

7
New cards

What is a longitudinal wave?

A wave in which the oscillations are parallel to the direction of wave travel.

8
New cards

What is superposition?

When waves overlap, their individual displacements add to form a resultant displacement.

9
New cards

What is constructive interference?

Interference where waves combine to produce a greater amplitude.

10
New cards

What is destructive interference?

Interference where waves combine to reduce or cancel the amplitude.

11
New cards

What is path difference?

The difference in distance travelled by two waves from their sources to the same point.

12
New cards

What path difference gives constructive interference?

PD = nλ, where n = 0, 1, 2, …

13
New cards

What path difference gives destructive interference?

PD = (n + 1/2)λ, where n = 0, 1, 2, …

14
New cards

What are coherent sources?

Sources that produce waves with the same frequency and a constant phase difference.

15
New cards

What is a node?

A point of zero amplitude caused by destructive interference.

16
New cards

What is an antinode?

A point of maximum amplitude caused by constructive interference.

17
New cards

How is a standing wave formed?

By superposition of a travelling wave and its reflection.

18
New cards

For standing waves required in VCE, what occurs at both ends?

Nodes.

19
New cards

What happens to a wave reflected from a fixed end?

It undergoes a phase reversal.

20
New cards

What happens to a wave reflected from a free end?

It does not undergo a phase reversal.

21
New cards

How is light described in the wave model?

As a transverse electromagnetic wave.

22
New cards

How are electromagnetic waves produced?

Accelerating charges produce changing electric fields and associated changing magnetic fields.

23
New cards

Do electromagnetic waves require a medium?

No.

24
New cards

What is the speed of all electromagnetic waves in a vacuum?

c = 3.00 × 10^8 m s^-1

25
New cards

What equation applies to electromagnetic waves?

c = fλ

26
New cards

How are the electric and magnetic fields oriented in an electromagnetic wave?

They are perpendicular to each other and perpendicular to the direction of travel.

27
New cards

What is diffraction?

The directional spreading of a wave as it passes through a gap or around an obstacle.

28
New cards

What determines the extent of diffraction?

The ratio λ/w, where w is the gap width or obstacle size.

29
New cards

When is diffraction significant?

When wavelength is similar to or greater than the gap or obstacle size; λ/w is approximately 1 or greater.

30
New cards

When is diffraction limited?

When λ/w ≪ 1.

31
New cards

What happens to diffraction if wavelength increases?

Diffraction increases.

32
New cards

What happens to diffraction if gap width decreases?

Diffraction increases.

33
New cards

How does diffraction limit imaging?

Waves cannot clearly resolve details significantly smaller than their wavelength.

34
New cards

What did Young’s double-slit experiment demonstrate?

Light has wave-like properties because it produces an interference pattern.

35
New cards

What is observed in Young’s double-slit experiment?

Alternating bright and dark fringes.

36
New cards

What produces a bright fringe?

Constructive interference.

37
New cards

What produces a dark fringe?

Destructive interference.

38
New cards

Why is the central fringe bright?

The path difference is zero, so the waves interfere constructively.

39
New cards

What is fringe spacing, Δx?

The distance between adjacent bright fringes or adjacent dark fringes.

40
New cards

What is the Young’s double-slit fringe-spacing equation?

Δx = λL/d, when L ≫ d.

41
New cards

What happens to fringe spacing if wavelength increases?

It increases.

42
New cards

What happens to fringe spacing if screen distance L increases?

It increases.

43
New cards

What happens to fringe spacing if slit separation d increases?

It decreases.

44
New cards

What is a photon?

A discrete packet, or quantum, of electromagnetic energy.

45
New cards

What does quantised energy mean?

Energy exists in discrete amounts rather than being transferred continuously.

46
New cards

What is the energy of a photon?

E = hf

47
New cards

What is photon energy in terms of wavelength?

E = hc/λ

48
New cards

What is Planck’s constant?

h = 6.63 × 10^-34 J s

49
New cards

What happens to photon energy when frequency increases?

It increases.

50
New cards

What happens to photon energy when wavelength increases?

It decreases.

51
New cards

What is the photoelectric effect?

The emission of electrons from a metal when electromagnetic radiation of sufficiently high frequency strikes it.

52
New cards

What is the work function, φ?

The minimum energy required to remove an electron from a metal.

53
New cards

What is threshold frequency, f₀?

The minimum frequency required to emit photoelectrons from a particular metal.

54
New cards

How are work function and threshold frequency related?

φ = hf₀

55
New cards

What happens if f < f₀?

No photoelectrons are emitted, regardless of intensity.

56
New cards

State Einstein’s photoelectric equation.

E_k,max = hf − φ

57
New cards

What happens to maximum kinetic energy if frequency increases above threshold?

It increases.

58
New cards

What happens to maximum kinetic energy if intensity increases but frequency stays constant?

It stays the same.

59
New cards

What happens to photocurrent when light intensity increases above threshold frequency?

It increases because more photoelectrons are emitted per second.

60
New cards

In the photon model, what does greater intensity mean?

More photons arriving per unit time, not more energy per photon.

61
New cards

What is stopping potential?

The minimum opposing voltage needed to stop the most energetic emitted photoelectrons from reaching the anode.

62
New cards

How is stopping potential related to maximum kinetic energy?

E_k,max = eV_s

63
New cards

What is the magnitude of the charge of an electron?

e = 1.60 × 10^-19 C

64
New cards

Does increasing intensity affect stopping potential?

No, provided frequency stays constant.

65
New cards

On a graph of E_k,max against frequency, what is the gradient?

Planck’s constant, h.

66
New cards

What is the y-intercept of an E_k,max vs f graph?

−φ, the negative of the work function.

67
New cards

What is the x-intercept of an E_k,max vs f graph?

Threshold frequency, f₀.

68
New cards

Why do different metals give parallel E_k-frequency lines?

All have gradient h, but different work functions.

69
New cards

What photoelectric observation contradicts the classical wave model regarding threshold frequency?

Below a certain frequency, no electrons are emitted regardless of intensity.

70
New cards

What photoelectric observation contradicts the wave model regarding intensity?

Increasing intensity does not increase maximum electron kinetic energy.

71
New cards

What photoelectric observation contradicts the wave model regarding emission time?

Photoelectron emission is effectively instantaneous.

72
New cards

Why does the photoelectric effect support the particle model of light?

It is explained by individual photons transferring discrete amounts of energy to individual electrons.

73
New cards

What did de Broglie propose?

Matter particles can also exhibit wave-like properties.

74
New cards

What is the de Broglie wavelength equation?

λ = h/p

75
New cards

For a non-relativistic particle, what is the de Broglie equation in terms of mass and velocity?

λ = h/(mv)

76
New cards

What happens to de Broglie wavelength as momentum increases?

It decreases.

77
New cards

Why are matter waves most noticeable for very small particles?

Their momentum is small enough for their de Broglie wavelength to be measurable.

78
New cards

What does electron diffraction provide evidence for?

The wave-like nature of matter.

79
New cards

Why can electrons diffract through crystals?

Their de Broglie wavelength can be comparable to atomic spacings in the crystal.

80
New cards

What is the momentum of a photon or matter particle with wavelength λ?

p = h/λ

81
New cards

If a photon and an electron have the same wavelength, how do their momenta compare?

They have the same magnitude of momentum.

82
New cards

What are quantised atomic energy states?

Electrons in atoms can only occupy certain discrete energy states.

83
New cards

What happens when an atom absorbs a photon?

An electron moves to a higher energy state if the photon energy equals the energy difference.

84
New cards

What happens when an electron drops to a lower atomic energy state?

A photon is emitted.

85
New cards

How is photon energy related to the change in atomic energy level?

ΔE = hf = hc/λ

86
New cards

Why do atoms produce discrete emission spectra?

Because electrons can only transition between specific quantised energy levels.

87
New cards

Why do atoms produce absorption lines?

Only photons with energies matching allowed energy-level differences can be absorbed.

88
New cards

How can quantised electron states be explained using matter waves?

Only de Broglie wavelengths that form allowed standing waves are possible, leading to discrete electron states.

89
New cards

What is wave-particle duality?

Light and matter can exhibit both wave-like and particle-like behaviour depending on the experiment.

90
New cards

What provides evidence for the wave nature of light?

Diffraction and interference, including Young’s double-slit experiment.

91
New cards

What provides evidence for the particle nature of light?

The photoelectric effect and quantised photons.

92
New cards

What provides evidence for the wave nature of electrons?

Electron diffraction and interference.

93
New cards

What does the single-photon double-slit experiment show?

Individual photons are detected as particles, but over time they form a wave-like interference pattern.

94
New cards

What does the electron double-slit experiment show?

Electrons exhibit both particle-like detection and wave-like interference.