Physics IA Ideas Examiner-ranked topics · 2026
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24 IB Physics IA ideas that score highly

Experienced IB examiners's pick of Physics Internal Assessment topics for 2026 — sorted by syllabus area, each with the variables, the technique and why it scores. Choose one, then plan it in our examiner-written Physics IA writing frame.

What makes a Physics IA topic score? A clear physical relationship you can write as an equation and test; a named independent variable (with range and units) you can manipulate and a measurable dependent variable; controllable variables tied to the model's assumptions; and rich quantitative data you can graph with uncertainties and error bars, ideally linearised so a gradient yields a physical quantity. Every idea below is built to tick all four — phrase yours as "How does … affect …?".

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MECHANICS & MOTION

Motion and force experiments give clean linear or linearisable relationships and a gradient you can read a physical quantity straight off.

1 · How does the length of a simple pendulum affect its period of oscillation?

IV: length L (0.200–1.000 m) · DV: period T (mean time for 10 swings ÷ 10) · Technique: timing oscillations, linearised T²–L graph

The classic top-band IA: T = 2π√(L/g) squares to T² = (4π²/g)L, so a graph of T² against L is linear and the gradient yields g to compare with 9.81 m s⁻². Rich uncertainty work and a zero-intercept check.

📈 gradient→ g★ data-rich

2 · How does the drop height affect the rebound height of a bouncing ball?

IV: drop height h (0.20–1.20 m) · DV: rebound height · Technique: video capture / metre rule, energy ratio

A graph of rebound against drop height is linear through the origin; its gradient is the coefficient of restitution squared, linking the result to energy lost per bounce — a clean, quantitative story with error bars.

📈 gradientenergyaccessible

3 · How does the launch angle affect the range of a projectile?

IV: launch angle (15–75°) · DV: horizontal range · Technique: ramp/launcher + video analysis

Tests range ∝ sin(2θ) with a predicted maximum at 45° — a non-linear model you fit and explain, with air resistance giving a genuine systematic shift to evaluate.

model fituncertainty

4 · How does the mass on a trolley affect its acceleration down a ramp (or under a constant force)?

IV: total mass m · DV: acceleration a · Technique: light gates / motion sensor

Plotting a against 1/m linearises Newton's second law F = ma, so the gradient is the applied force — a direct test of F = ma with friction surfacing in the evaluation.

📈 gradientF = ma

OSCILLATIONS & WAVES

Springs, strings and pendulums linearise neatly, and wave studies give a gradient equal to a speed, frequency or wavelength.

5 · How does the spring constant affect the period of a mass oscillating on a vertical spring?

IV: spring constant k (springs in series/parallel) · DV: period T · Technique: timing oscillations, T²–(1/k) graph

T = 2π√(m/k) squares to T² = 4π²m·(1/k), so plotting T² against 1/k is linear with gradient 4π²m — a determination of the oscillating mass that demonstrates command of SHM.

📈 gradientSHM★ data-rich

6 · How does the length of a vibrating string affect its fundamental frequency?

IV: string length L · DV: fundamental frequency f · Technique: signal generator + driver, f against 1/L

For a fixed tension f = v/(2L), so a graph of f against 1/L is linear and the gradient gives the wave speed v — and hence the tension via v = √(T/μ) for the evaluation.

📈 gradient→ wave speed

7 · How does the tension in a string affect the wave speed along it?

IV: tension T (hanging masses) · DV: wave speed v · Technique: standing waves on a string, v²–T graph

v = √(T/μ) linearises as v² = (1/μ)T, so the gradient gives the mass per unit length μ — a quantity you can independently weigh and measure to check accuracy.

📈 gradientvs measured

8 · How does the air-column length affect the resonant frequency in a tube (speed of sound)?

IV: tube length L · DV: resonant frequency f · Technique: resonance tube + tuning fork / signal generator

Resonant length against 1/f is linear with gradient proportional to the speed of sound, which you compare to the accepted ~343 m s⁻²; the end-correction is a tidy systematic-error discussion.

📈 gradient→ speed of sound

ELECTRICITY & CIRCUITS

Circuits give precise, repeatable readings and direct linear laws — ideal for tight error bars and a gradient with clear physical meaning.

9 · How does the length of a wire affect its resistance, and what is the resistivity of the metal?

IV: wire length L · DV: resistance R · Technique: ammeter–voltmeter / ohmmeter, R–L graph

R = ρL/A is already linear, so the gradient ρ/A combined with a measured cross-section gives the resistivity ρ to compare with the data-book value — a model data-rich IA.

📈 gradient→ resistivity★ data-rich

10 · How does the temperature of a metal wire (or thermistor) affect its resistance?

IV: temperature (0–90 °C water bath) · DV: resistance R · Technique: immersed coil + multimeter

A linear R–T trend for a metal lets you extract the temperature coefficient of resistance; a thermistor's exponential fall linearises on a log plot — choose the level of stretch you want.

📈 gradientlog-linear option

11 · How does the load resistance affect the terminal voltage of a cell (internal resistance)?

IV: current drawn I · DV: terminal p.d. V · Technique: variable resistor, V–I graph

V = ε − Ir is linear in I, so the intercept gives the EMF and the gradient gives the internal resistance r — two quantities from one graph, with neat uncertainty propagation.

📈 gradient→ EMF & r

12 · How does light intensity (distance from a lamp) affect the output of a solar cell or LDR?

IV: distance d from source · DV: photocurrent / resistance · Technique: fixed lamp + sensor on a track

Tests the inverse-square law: plotting output against 1/d² should be linear, turning a familiar idea into a quantitative, graphable investigation with a clear gradient.

📈 gradientinverse-square

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THERMAL PHYSICS

Heating and cooling experiments are cheap, data-rich and link straight to specific heat capacity, latent heat or an exponential law.

13 · How does the temperature difference affect the rate of cooling of water (Newton's law of cooling)?

IV: excess temperature ΔT above the surroundings · DV: rate of cooling · Technique: temperature probe + data logger, ln(ΔT)–t graph

Cooling is exponential, so a graph of ln(ΔT) against time linearises to a straight line whose gradient is the cooling constant — sophisticated log-linear processing the examiner rewards.

📈 gradientlog-linear★ data-rich

14 · How does the mass of water affect the time to heat it through a fixed temperature rise (specific heat capacity)?

IV: mass of water m · DV: energy / time to heat · Technique: immersion heater + joulemeter, energy–m graph

E = mcΔT is linear in m, so the gradient cΔT gives the specific heat capacity c to compare with 4180 J kg⁻¹ K⁻¹; heat loss to the surroundings drives a strong evaluation.

📈 gradient→ c

15 · How does the insulation thickness affect the rate of heat loss from a hot container?

IV: insulation thickness · DV: rate of temperature fall · Technique: lagged beaker + probe

Rate of heat loss falls with thickness in a predictable way (rate ∝ 1/thickness for conduction), giving a linearisable trend and a real-world energy-efficiency hook.

uncertaintyreal-world

16 · How does the pressure of a fixed mass of gas vary with temperature (absolute zero)?

IV: temperature (water bath) · DV: gas pressure · Technique: sealed flask + pressure sensor, P–T graph

P ∝ T is linear, and extrapolating the P–T line back to zero pressure estimates absolute zero in °C — a striking result to compare with −273 °C with full uncertainty.

📈 gradient→ absolute zero

FIELDS & MISC — OPTICS, MAGNETISM, FLUIDS

Optics, magnetism and fluid experiments round out the syllabus with relationships that linearise and gradients with clear meaning.

17 · How does the angle of incidence affect the angle of refraction in a glass block?

IV: angle of incidence θ₁ · DV: angle of refraction θ₂ · Technique: ray box + protractor, sinθ₁–sinθ₂ graph

Snell's law n = sinθ₁/sinθ₂ linearises as sinθ₁ = n·sinθ₂, so the gradient is the refractive index — comparing to the accepted ~1.5 for glass gives a built-in accuracy check.

📈 gradient→ refractive index★ data-rich

18 · How does the object distance affect the image distance for a converging lens (focal length)?

IV: object distance u · DV: image distance v · Technique: optical bench + screen, 1/v–1/u graph

The thin-lens equation 1/v = −1/u + 1/f is linear in 1/u, so the intercept gives 1/f and the focal length f directly — a tidy two-quantity-from-one-graph IA.

📈 gradient→ focal length

19 · How does the distance between two magnets affect the force between them?

IV: separation d · DV: force F · Technique: balance + magnet on a stand, log F–log d graph

The force falls steeply with distance; a log–log plot linearises F ∝ d⁻ⁿ and the gradient gives the power n, which you compare to the expected dipole value — high-level processing.

📈 gradientlog-log

20 · How does the number of coils in an electromagnet affect its magnetic strength?

IV: number of turns N · DV: mass of iron filings lifted / field strength · Technique: solenoid + balance or Hall probe

Field strength rises linearly with turns (B ∝ N for fixed current and length), so a B–N graph is linear with a meaningful gradient and an accessible, controllable setup.

📈 gradientaccessible

21 · How does the terminal velocity of a sphere depend on its radius in a viscous liquid?

IV: ball-bearing radius r · DV: terminal velocity v · Technique: falling sphere in glycerol, v–r² graph

Stokes' law gives terminal velocity ∝ r², so plotting v against r² is linear and the gradient yields the liquid's viscosity — a rich determination with a clear systematic error to weigh.

📈 gradient→ viscosity

22 · How does the depth of liquid affect the time for it to drain through a small hole (Torricelli)?

IV: liquid depth h · DV: efflux speed / drain time · Technique: graduated tank + stopwatch, v²–h graph

Torricelli's law v = √(2gh) linearises as v² = 2g·h, so plotting v² against h gives a straight line of gradient 2g — another independent route to determining g.

📈 gradient→ g

23 · How does the surface area of a parachute affect the terminal velocity of a falling mass?

IV: parachute area A · DV: terminal velocity · Technique: video capture of a steady fall, v²–(1/A) graph

At terminal velocity drag balances weight, giving v² ∝ 1/A; the linearised plot tests the drag model and its gradient packages air density and the drag coefficient.

📈 gradientmodel fit

24 · How does the activity of a radioactive source (or count rate) vary with absorber thickness?

IV: absorber thickness x · DV: corrected count rate · Technique: GM tube + counter, ln(rate)–x graph

Attenuation is exponential, so a graph of ln(count rate) against thickness linearises to a straight line whose gradient is the absorption coefficient — sophisticated log-linear analysis where apparatus allows.

📈 gradientlog-linearstretch

From a topic to a top-band IA

An idea is the easy part — the marks are in how you build it. The Physics IA is scored out of 24 across four equal criteria: Research Design, Data Analysis, Conclusion and Evaluation. Whichever topic you pick, the same moves win: a focused research question with named variables and the governing equation, a method developed through trials, data processed with absolute and percentage uncertainty, a linearised graph with error bars and max/min gradients, a conclusion that extracts a constant and is justified against the accepted value, and an evaluation that weighs your random and systematic errors and proposes realistic improvements and extensions.

Build your chosen idea into a full IA

The examiner-written Physics IA writing frame takes you through every section with the rubric, worked examples and the traps that cost marks. Research Design is free — unlock Data Analysis, Conclusion & Evaluation to finish the whole investigation and export it to Word or PDF.

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Physics IA ideas — FAQ

What makes a good IB Physics IA topic?

A clear physical relationship you can write as an equation, a clearly named independent variable with range and units that you can manipulate, a dependent variable with how it's measured, feasibility with school apparatus, and enough quantitative data to graph with uncertainties — ideally a relationship that linearises so a gradient yields a physical quantity such as g, the resistivity or a wave speed. Phrase it as "How does … affect …?".

How many data points, and do I need error bars?

At least five values of the independent variable across a wide range, each repeated at least three times so you can take a mean and judge reliability. Give every measured quantity an absolute uncertainty, propagate it through your calculations, and plot it as error bars so you can draw max and min gradient lines and quote the gradient as m ± Δm.

Can I just copy one of these ideas?

Use them as a launchpad, but make the investigation your own: narrow the research question, choose your own variable ranges, and develop the method through your own trials. That ownership is exactly what the Research Design and Evaluation criteria reward.

How do I turn the idea into a top-band IA?

Build it section by section in the free Physics IA writing frame — research question and governing equation, variables, method, data with propagated uncertainty, a linearised graph with error bars and max/min gradients, a conclusion that extracts a constant against the accepted value, and an evaluation with realistic improvements and extensions.

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