AS Level · Physics 9702 · Topic

Waves, Electricity & Particles: AS Level Physics questions and answers

10 free AS Level Physics Waves, Electricity & Particles questions written in the style of Cambridge Physics papers: 4 multiple-choice and 6 structured, each with its answer and mark scheme. 4 of them are A* challenge questions, built to catch the mistakes strong students still make.

This topic covers Waves, Superposition, Electricity, D.C. circuits, Particle physics. Work through the questions below, then generate a full Waves, Electricity & Particles paper with a fresh set every time.

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Waves, electricity & particles sub-topics

Waves, electricity & particles practice questions

Question 1Multiple choice · 1 markA* challenge

A metal wire of resistance R is stretched uniformly so that its length doubles. Its volume and resistivity do not change.
What is its new resistance?

  1. A R
  2. B 8R
  3. C 4R
  4. D 2R
Show answer

Answer: C

Question 2Multiple choice · 1 markA* challenge

Two wires A and B are of the same material and length. A has twice the diameter of B. The same current flows in each. What is the ratio of the drift speed in A to that in B?

  1. A 0.25
  2. B 0.5
  3. C 2
  4. D 4
Show answer

Answer: A

Question 3Multiple choice · 1 markA* challenge

A pipe is closed at one end and open at the other. The lowest frequency of the stationary sound wave in the pipe is 340 Hz.
Which frequency can NOT be produced by the pipe?

  1. A 680 Hz
  2. B 1020 Hz
  3. C 1700 Hz
  4. D 2380 Hz
Show answer

Answer: A

Question 4Multiple choice · 1 mark

Which statement defines the volt?

  1. A one joule per second
  2. B one joule per coulomb
  3. C one coulomb per second
  4. D one ampere per ohm
Show answer

Answer: B

Question 5Structured · 9 marksA* challenge

Light of wavelength 589 nm is incident normally on a diffraction grating with 600 lines per millimetre.

(a)

Calculate the angle of the second-order maximum.

[3]
(b)

Determine the highest order of maximum that can be observed.

[2]
(c)

The grating is replaced by a double slit with separation 0.5 mm. The screen is 2 m away. Calculate the fringe separation.

[2]
(d)

The source is replaced by white light. Describe the appearance of the first-order maximum of the grating.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)45.0°
d = 1.67 × 10−6 m C1
d sin θ = nλ C1
45.0 A1
3
(b)2
sin θ ≤ 1 used C1
2 A1
2
(c)2.36 × 10−3 m
λ = ax ÷ D C1
2.36 × 10−3 A1
2
(d)a spectrum, violet nearest the centre and red furthest
spectrum / colours separated B1
violet (blue) nearest centre, red furthest B1
2
Question 6Structured · 3 marks

Monochromatic light of wavelength 428 nm is incident normally on a diffraction grating with 600 lines per millimetre. Calculate the angle of the second-order maximum.

[3]
Show answers and mark scheme
PartAnswer and marking pointsMarks
30.9 °
d = 1/(600 × 103) m C1
d sin θ = nλ C1
30.9 A1
3
Question 7Structured · 8 marks

A wire of length 2.5 m and diameter 0.30 mm is made of a metal of resistivity 1.1 × 10−6 Ω m.

(a)

Define resistivity in words, or by stating the meaning of each symbol in an equation.

[1]
(b)

Calculate the resistance of the wire.

[2]
(c)

A current of 0.50 A passes through a copper wire with the same cross-section. The number density of free electrons in copper is 8.5 × 1028 m−3. Calculate the mean drift speed of the electrons.

[3]
(d)

Explain, in terms of electrons and lattice ions, why the resistance of a metal increases with temperature.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)ρ = RA/L
resistance × cross-sectional area / length (ρ = RA/L, symbols explained) B1
1
(b)38.9 Ω
R = ρL/A, A = 7.07 × 10−8 m2 C1
38.9 Ω A1
2
(c)5.20 × 10−4 m s−1
I = nAvq C1
v = 0.50/(8.5 × 1028 × 7.07 × 10−8 × 1.60 × 10−19) C1
5.20 × 10−4 m s−1 A1
3
(d)ions vibrate more; more frequent collisions with electrons
lattice ions vibrate with greater amplitude B1
electrons collide with them more often, reducing drift speed for a given p.d. B1
2
Question 8Structured · 4 marks

A stationary wave is formed on a stretched string fixed at both ends.

(a)

Explain how the stationary wave is formed.

[2]
(b)

State two differences between a stationary wave and a progressive wave.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)reflection and superposition of two waves
a wave travels to the end and is reflected B1
incident and reflected waves (same frequency, speed, amplitude) superpose B1
2
(b)no energy transfer; amplitude varies; phase
Any 2 of: stationary: no energy transfer; amplitude varies with position (nodes/antinodes); points between nodes in phase B2
2
Question 9Structured · 10 marks

Light of wavelength 589 nm is incident normally on a diffraction grating with 500 lines per millimetre.

(a)

State what is meant by coherent waves.

[1]
(b)

Explain why a bright first-order maximum is produced at a particular angle.

[2]
(c)

Calculate the angle of the first-order maximum.

[3]
(d)

Determine the highest order of maximum that can be observed.

[2]
(e)

The grating is replaced by one with more lines per millimetre. State and explain the effect on the pattern.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)constant phase difference
waves with a constant phase difference B1
1
(b)path difference of one wavelength between adjacent slits; constructive interference
waves from adjacent slits have a path difference of one wavelength B1
so they arrive in phase and interfere constructively B1
2
(c)17.1°
d = 1/500 mm = 2.00 × 10−6 m C1
sin θ = λ/d C1
θ = 17.1° A1
3
(d)3
n = d/λ = 3.40 C1
highest order 3 A1
2
(e)maxima further apart (larger angles); fewer orders
d is smaller so sin θ = nλ/d is larger: maxima more widely spaced B1
fewer orders visible B1
2
Question 10Structured · 9 marks

A car horn emits sound of frequency 600 Hz. The car moves at 20 m s−1 directly towards, and then away from, a stationary observer. The speed of sound is 340 m s−1.

(a)

State the difference between a transverse and a longitudinal wave.

[2]
(b)

Calculate the wavelength of the sound emitted when the car is stationary.

[1]
(c)

Calculate the frequency heard by the observer as the car approaches.

[2]
(d)

Calculate the change in observed frequency as the car passes the observer.

[2]
(e)

Explain, in terms of wavefronts, why the observed frequency is higher as the car approaches.

[2]
Show answers and mark scheme
PartAnswer and marking pointsMarks
(a)transverse: oscillations perpendicular to energy transfer; longitudinal: parallel
transverse: particle vibrations perpendicular to the direction of energy transfer B1
longitudinal: vibrations parallel to it B1
2
(b)0.567 m
340/600 = 0.567 m B1
1
(c)638 Hz
fo = fsv/(v − vs) C1
638 Hz A1
2
(d)70.8 Hz
receding: 567 Hz C1
change = 70.8 Hz A1
2
(e)source moves towards the waves it has emitted; wavefronts closer, shorter wavelength
the source moves forwards between emitting successive wavefronts B1
so the wavefronts are closer together in front of the car (shorter wavelength) and arrive more often B1
2

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What is in AS Level Physics Waves, Electricity & Particles?

In the 9702 syllabus, Waves, Electricity & Particles covers Waves, Superposition, Electricity, D.C. circuits, Particle physics.

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Original Cambridge-style practice questions written for mentorriyaz.in. These are not Cambridge past paper questions, and this site is not affiliated with or endorsed by Cambridge University Press & Assessment. Updated 2026-11-04. Paper generator · mentorriyaz.in