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1 Mechanical vs electromagnetic waves(LO a)
2 Core wave vocabulary(LO b)
Q: What does A-Level Physics: 10) Wave Motion & Polarisation Guide cover? A: From basic wave vocabulary to Malus' law, this post unpacks Section III Topic 10 of the 2026 H2 Physics syllabus for IP students and parents.
TL;DR Wave Motion is not “pure theory”-it is the marks engine behind interference, optics and even Modern Physics. This guide converts the SEAB bullet-points into lesson check-lists, graph-reading drills and WA timing hacks.
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If you only have...
Focus on...
1 second
Waves move energy, not matter
10 seconds
The vocabulary table and (v=f\lambda)
100 seconds
Graph reading, intensity rules, and the torch mini-drill
10 minutes
Polarisation and Malus' law
Concrete example: how to read the chapter
If a question gives frequency in MHz and wavelength in nm, convert units before using (v=f\lambda). If a question gives distance from a point source, look for the inverse-square rule. This split keeps wave-speed questions and intensity questions from blending together.
Track how this topic feeds into interference, diffraction, and Modern Physics via the H2 Physics notes hub; it bundles the full Section III refresh plus printable drills.
1 Mechanical vs electromagnetic waves (LO a)
Mechanical waves need a medium; think slinky coils (longitudinal) or water ripples (transverse). Energy travels; the individual coils or water molecules only oscillate about equilibrium.
Electromagnetic (EM) waves are self-propagating oscillations of electric and magnetic fields in free space-no particles required.
Parent insight
A neat dinner-table demo is to compare sound (mechanical) with laser pointer light (EM). Block the speaker with a vacuum jar and the sound dies; block the laser and light still gets through.
2 Core wave vocabulary (LO b)
Symbol
Term
Quick definition
x
Displacement
How far a point is from equilibrium at an instant
A
Amplitude
Maximum displacement ±A
T
Period
Time for one complete oscillation
f
Frequency
Oscillations per second, f=T1
ϕ
Phase
Fraction of a complete cycle, in rad or °
Δϕ
Phase difference
Phase gap between two points or waves
λ
Wavelength
Distance between consecutive points in phase
v
Speed
Distance a given phase travels per second
3 The golden relationship v=fλ(LO c,d)
Start from definitions:
v=timedistance=Tλ=fλ.
Exam drill: Convert MHz to Hz and nm to m before substitution-missed prefixes cost marks.
Four worked examples with different units feature in this explainer video [link coming soon].
4 Reading space- and time-base graphs (LO e)
Displacement-time graph (at one point): gradient ↔ particle velocity; peak-to-peak time = T.
Savemyexams ' diagrams are perfect for self-quiz-cover the labels and annotate crests, troughs and compressions.
5 Energy, intensity & the inverse-square law (LO f-h)
5.1 Progressive waves transfer energy, not matter
Particles only vibrate about equilibrium; net mass flow is zero.
5.2 Intensity-amplitude square law
For a progressive wave,
I∝A2.(1)
That means halving the amplitude quarters the intensity-key to sound-proofing calculations.
5.3 Inverse-square from a point source
Assuming no energy loss,
I∝r21.(2)
Origin: energy spreads over the surface area 4πr2.
Mini-drill: A torch gives 4.0W⋅m−2 at 2m. Estimate intensity at 5m.Answer:I2=I1(r2r1)2=4.0(52)2=0.64W⋅m−2.
6 Polarisation-proof that EM waves are transverse (LO i)
Definition: restriction of oscillations to one plane perpendicular to propagation.
Why only transverse? Longitudinal oscillations are parallel to propagation, so there is no “plane” to filter.
6.1 Malus' law (LO j)
For unpolarised light intensity I0 through two ideal polarisers at angle θ:
I=I0cos2θ.(3)
Here I0 is the intensity after the first (polarising) filter. If you start with unpolarised light of intensity Iunpol, the first polariser transmits I0=21Iunpol, and the second transmits I=I0cos2θ.
If θ=30∘, intensity drops to 0.75I0.
Student hack: Remember “cos squared controls colour of sunglasses” to recall Eq. (3).
7 Three WA timing rules
Use syllabus pacing as a guide: Paper 2/3 average ~1.6 min/mark - bank time on 1-mark definitions so you can draw graphs and optics geometry neatly.
Always copy unitsbefore numbers; it prevents prefix slips.
Quote final answers to the same sig-figs as raw data-paper 4 loves this.
8 Bridge to Practical Paper 4
Plot intensity vs distance on a log-log graph to verify gradient ≈ -2 (inverse-square).
Use phone lux meters for quick classroom demos-then verify with Eq. (2).
Need structured practice on Wave Motion and Polarisation? Our H2 Physics tuition programme covers this topic with weekly problem sets and Paper 4 practical drills.
Comprehensive revision pack
9478 Section III, Topic 10 Syllabus outcomes
Candidates should be able to:
(a) show an understanding that mechanical waves involve the oscillations of particles within a material medium, such as a string or a fluid, and electromagnetic waves involve the oscillations of electromagnetic fields in space and time.
(b) show an understanding of and use the terms displacement, amplitude, period, frequency, phase, phase difference, wavelength and speed.
(c) deduce, from the definitions of speed, frequency and wavelength, the equation v=fλ.
(d) recall and use the equation v=fλ.
(e) analyse and interpret graphical representations of transverse and longitudinal waves with respect to variations in time and position (space).
(f) show an understanding that energy is transferred due to a progressive wave without matter being transferred.
(g) recall and use the term intensity as the power transferred (radiated) by a wave per unit area, and the relationship intensity∝ (amplitude)2 for a progressive wave.
(h) show an understanding of and apply the concept that the intensity of a wave from a point source and travelling without loss of energy obeys an inverse square law to solve problems.
(i) show an understanding that polarisation is a phenomenon associated with transverse waves.
(j) recall and use Malus' law (intensity∝cos2θ) to calculate the amplitude and intensity of a plane-polarised electromagnetic wave after transmission through a polarising filter.
Concept map (in words)
Identify wave type → list properties → pick representation (t-graph or x-graph). Apply v=fλ to link frequency and wavelength. For intensity, square the amplitude and consider geometric spreading. Polarisation demonstrates transverse nature; combine with Malus' law for quantitative predictions.
Key relations
Concept
Expression / reminder
Wave speed
v=fλ
Angular frequency
ω=2πf
Particle velocity
vp=∂t∂y (from displacement-time graph)
Intensity-amplitude link
I∝A2
Inverse-square law
I∝r21
Malus' law
I=I0cos2θ
Phase difference
Δϕ=λ2πΔx (same t) or T2πΔt
Derivations & reasoning to master
Wave equation: show that displacement y(x,t)=Asin[2π(Tt−λx)] satisfies v=Tλ.
Intensity drop: derive the inverse-square law I∝r21 for a point source by spreading energy over a sphere area.
Malus' law: explain using projection of electric field component through successive polarisers.
Phase difference: convert between spatial and temporal separations using Δϕ=λ2πΔx=T2πΔt
Worked example 1 - graph interpretation
A displacement-distance graph shows adjacent crests 16cm apart at t = 0. A displacement-time graph at x = 0 indicates a period of 0.040s. Determine wave speed, frequency, and write the wave equation.
Unpolarised light of intensity 12W⋅m−2 passes through three polarisers. The first is aligned vertically, the second at 30∘ to the vertical, the third at 90∘ to the first. Find the transmitted intensity.
Method: after the first polariser, I=6W⋅m−2. After the second: I=6cos230∘=4.5W⋅m−2. After the third (60∘ to the second): multiply by cos260∘ ⇒ 1.1W⋅m−2.
Practical & data tasks
Use ripple tanks or simulations to visualise wavelength and frequency relationships.
Measure light intensity vs distance with a lux meter, plot log I vs log r to confirm slope ≈ -2.
Rotate polaroid filters in front of a phone camera sensor to observe Malus' law experimentally and record readings.
Common misconceptions & exam traps
Confusing particle speed with wave speed.
Forgetting that only transverse waves can be polarised.
Mixing degrees and radians when applying Malus' law.
Misreading graphs: wavelength comes from distance between crests at the same time, not just any two points.
Quick self-check quiz
If frequency doubles while speed remains constant, what happens to wavelength? - It halves.
What is the intensity transmitted through a polariser pair at 90°? - Zero.
How do you tell whether a graph is displacement-time or displacement-distance? - Look at axis labels; time axis indicates period, distance axis indicates wavelength.
Name one everyday application of polarisation. - Polarised sunglasses / LCD screens.
Why does sound not exhibit polarisation? - Sound is longitudinal in air; oscillations are parallel to propagation so no plane to filter.
Revision workflow
Recreate key definitions and equations on flashcards; test with spaced repetition.
Solve two waveform graph problems and one polarisation calculation each week.
Summarise mechanical vs EM wave characteristics in a single-page comparison chart.
Watch a resonance demo or ripple tank video and explain the physics verbally to reinforce understanding.
Practice Quiz
Test yourself on the key concepts from this guide.
Parents: book a 1-hr Wave Motion booster before WA 2; it saves future headaches in interference.
Students: memorise Eqs. (1)-(3) and test them in tomorrow's lab light-box worksheet.
Last updated 14 Jul 2025. Next review when SEAB issues the 2027 draft syllabus.
