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  3. Choosing a research question

Choosing a research question

How to turn an interest into a focused, measurable research question, identify independent, dependent and control variables, and improve weak questions step by step.

  • IB Physics
  • Internal assessment
  • SL and HL

17 min readLast reviewed 14 Oct 2026

The research question is the single sentence that the whole investigation sets out to answer. It decides what is measured, what graph is drawn, what the conclusion can claim and what the evaluation criticises, so time spent sharpening it is never wasted. A good research question names one quantity that is changed and one that is measured, says what system they belong to and over what range, and can be answered with the equipment and time available.

Many weak investigations go wrong at this first step. A vague question ("What affects the bounce of a ball?") cannot lead to a precise method, and a question with no link to physics ("Which brand of battery is best?") leaves nothing to compare the result with. Narrowing an idea into a good question is a skill that improves with practice, and it can be done for any theme of the course.

Scope. The research question is assessed as part of the Research design criterion, which asks for the question to be described in a specific and appropriate context. The question should interest the student, but it does not need to go beyond the physics of the course; it must involve the collection and analysis of quantitative data and be possible safely in the time available.

What makes a research question good

A strong research question has five features. It does not need to be original: well-known relationships make excellent investigations when they are tested carefully, and the familiarity of the physics makes it easier to compare the result with accepted values.

Feature

What it means

Example of the feature

Focused

One independent variable and one dependent variable

"How does the length of the string affect…", not "How do length, mass and amplitude affect…"

Measurable

Both variables are quantities with units that can be measured or selected precisely

"rebound height in cm" rather than "how bouncy the ball is"

Specific

The system, the materials and the range of the independent variable are named

"a 30 cm stainless steel rule, overhang from 15 cm to 45 cm"

Grounded in physics

Theory predicts a relationship (or a value) that the results can test

"…and is the period proportional to the square of the length?"

Feasible

Can be done safely, with available equipment, within about 10 hours

A wave tray and a phone camera, rather than a wind tunnel

Tip

A quick test of focus: try to sketch the graph the investigation will produce before collecting any data. The independent variable goes on the horizontal axis, the dependent variable on the vertical axis, and the theory gives the expected shape. If the sketch is impossible, the question is not yet focused.

Variables

Every quantitative investigation is built from three kinds of variable. Naming them precisely, with units and with how each is measured or controlled, is the core of a clear research design.

Definition

The independent variable is the quantity the investigator deliberately changes, or selects, to see its effect. The dependent variable is the quantity measured to find how it responds.

An investigation has one independent variable, chosen so that it can be set to several precise values across a wide range. In a database or fieldwork investigation, where nothing can be set by hand, the question can instead link two correlated variables, one selected and one recorded. The dependent variable is what is measured at each value; it may also be a quantity calculated from the measurements, such as a speed found from a distance and a time. The independent variable goes on the horizontal axis of the final graph and the dependent variable on the vertical axis.

Flow diagram. A blue box, the independent variable (changed), points to a box labelled the system being studied, which points to an orange box, the dependent variable (measured).Flow diagram. A blue box, the independent variable (changed), points to a box labelled the system being studied, which points to an orange box, the dependent variable (measured).
The independent variable is the only deliberate change to the system. Every other influence on the dependent variable is a control variable, held constant or at least monitored.

Definition

A control variable is any quantity, other than the independent variable, that could affect the dependent variable and so is kept constant, or monitored where it cannot be fixed.

Control variables are what make a test fair. If a ball's rebound height is studied as a function of its temperature, the drop height, the surface it lands on and the ball itself must stay the same, otherwise a change in rebound height cannot be blamed on temperature alone. A good report names each control variable, explains why it matters (how it would affect the dependent variable) and says how it was kept constant.

A variables table

Variables are usually set out in a table. The example is for an investigation of how the depth of water affects the speed of a wave pulse in a tray.

Variable

Type

How it is set, measured or controlled

Why it matters

Water depth dd

Independent

Set to 1.0, 1.5, 2.0 … 5.0 cm; measured with a vernier depth gauge at three points and averaged

Theory predicts v=gdv=gd​ for waves much longer than the depth

Pulse speed vv

Dependent

Distance travelled along the tray divided by the time, found from 240 frames per second video

The quantity the question asks about

Tray level

Control

Checked with a spirit level before each run

A sloping tray changes the depth along the path

Way the pulse is made

Control

A ruler lifted out of the water at one end, to the same depth each time

A larger disturbance gives a larger amplitude, which changes the speed slightly

Water temperature

Control (monitored)

Measured with a thermometer at the start and end

Changes viscosity and surface tension, which affect short waves

Common mistake

Listing control variables without saying how they were controlled. "Temperature was kept constant" earns little; "the water was left for 30 minutes to reach room temperature, measured as 21.0 ± 0.5 °C before and after each set of readings" shows real control.

Continuous and discrete independent variables

A continuous variable can take any value in a range (length, temperature, voltage). A discrete or categorical variable takes separate values (the type of material, the number of layers of insulation, the colour of an LED). A continuous independent variable is far better for an investigation, because the results can be plotted as a graph with a line of best fit, and the shape of the line can be compared with theory. A categorical variable only allows a bar chart and a comparison of separate results.

Some categorical questions can be made continuous by choosing a property behind the categories. "How does the type of metal affect the resistance of a wire?" becomes "How does the resistivity of the metal…" only if the resistivities are known; a cleaner question varies the length or cross-sectional area of one metal instead. "How does the colour of an LED affect its threshold voltage?" becomes continuous by using the wavelength of each LED as the independent variable.

From a topic to a question

Research questions rarely appear fully formed. A reliable way to reach one is to narrow an idea in steps: from a topic, to a relationship between two quantities, to named variables with a range, to a question with a prediction. The steps for an investigation of water waves are shown in the narrowing diagram.

Four boxes from top to bottom joined by arrows. Topic: waves on water. Relationship: wave speed and water depth. Variables: independent is depth d from 1.0 to 5.0 cm, dependent is the speed v of a single pulse.Four boxes from top to bottom joined by arrows. Topic: waves on water. Relationship: wave speed and water depth. Variables: independent is depth d from 1.0 to 5.0 cm, dependent is the speed v of a single pulse.
Each step narrows the idea: a broad topic becomes one relationship, then two named variables with a range, then a question that also names the prediction to be tested.

Each step removes a choice the reader would otherwise have to guess. The final question tells a moderator exactly what was changed, over what range, what was measured and what relationship was tested. It also tells the student what the method must achieve: a depth that can be set precisely to within a millimetre, and a speed measurement precise enough to distinguish v∝dv∝d​ from, say, v∝dv∝d.

Adding the prediction

Linking the question to a prediction from theory turns a description into a test. A hypothesis states the expected relationship and the physics behind it. For the wave tray, the theory of shallow-water waves gives

v=gdv=gd​

so a graph of v2v2 against dd should be a straight line through the origin with gradient gg. The research question can then ask not only "how does dd affect vv?" but also "is v2v2 proportional to dd, and does the gradient give the accepted value of gg?". The second part gives the conclusion an accepted value to compare with.

Definition

A hypothesis is a testable statement of the relationship expected between the variables, with a scientific reason for expecting it.

A hypothesis is not a guess, and it is not marked down if the data contradict it. A result that disagrees with a well-reasoned prediction is still a scientific result, and explaining the disagreement is what the conclusion and evaluation are for.

Improving weak questions: examples across physics

The worked examples take weak questions from each theme of the course and improve them step by step. Each final version would support a strong investigation; none is the only good answer.

Worked example

Space, time and motion. Improve the question "How does a slope affect a ball?"

Show the solution

Step 1: one relationship. "Affect a ball" could mean speed, time, distance or acceleration. Choose one: the acceleration of a ball rolling down a ramp.

Step 2: name the variables. Independent: the angle of the ramp θθ. Dependent: the acceleration aa, found from the time to roll a fixed distance from rest (s=12at2s=21​at2).

Step 3: range and system. A steel ball of diameter 2.5 cm on a flat, rigid wooden board 1.50 m long, angles from 2° to 12°. Small angles keep the rolling time over 1.5 m above about 1 s, long enough to time precisely, and in a grooved channel the ball would roll on two edges, which changes the theory.

Step 4: prediction. For a solid sphere rolling without slipping, a=57gsin⁡θa=75​gsinθ, so a graph of aa against sin⁡θsinθ should be straight through the origin with gradient 57g75​g.

Final question. How does the angle of a flat wooden ramp, from 2° to 12°, affect the acceleration of a 2.5 cm steel ball rolling from rest, and is the acceleration proportional to sin⁡θsinθ with a gradient of 57g75​g?

Rolling adds a twist that the free-sliding formula a=gsin⁡θa=gsinθ misses. Including the correct theory in the question shows that the context is specific rather than broad.

Worked example

The particulate nature of matter. Improve the question "Does insulation keep things warm?"

Show the solution

Step 1: one relationship. The rate of cooling of hot water, as a function of the thickness of insulation around its container.

Step 2: name the variables. Independent: the number of layers of a foam sheet (each 3.0 mm thick), giving thickness from 0 to 18 mm. Dependent: the time for the water to cool from 70 °C to 50 °C.

Step 3: control variables. The same aluminium can, the same volume of water (200 cm³), the same starting temperature, a lid on each run and the same room.

Step 4: prediction. The rate of thermal energy transfer through the insulation is roughly inversely proportional to its thickness, plus a transfer through the lid and base that does not change, so the cooling time should rise with thickness and level off.

Final question. How does the thickness of foam insulation around an aluminium can, from 0 to 18 mm, affect the time for 200 cm³ of water to cool from 70 °C to 50 °C?

Common mistake

Choosing an independent variable that cannot be set precisely. "The amount of insulation" or "the strength of the throw" cannot be given values on a scale. Every value of the independent variable must be a number with a unit and an uncertainty.

Worked example

Wave behaviour. Improve the question "How does temperature affect sound?"

Show the solution

Step 1: one relationship. The speed of sound in air as a function of the air temperature.

Step 2: name the variables and the method. Independent: the air temperature in a long tube, from about 10 °C to 50 °C, measured with a digital thermometer. Dependent: the speed of sound, found from the resonant length of the tube for a tuning fork of known frequency (v=fλv=fλ).

Step 3: prediction. The speed of sound in an ideal gas is proportional to the square root of the absolute temperature, so v2v2 against TT (in K) should be a straight line through the origin.

Final question. How does the temperature of the air in a resonance tube, from 10 °C to 50 °C, affect the speed of sound measured with a 512 Hz tuning fork, and is v2v2 proportional to the absolute temperature?

Warming the air evenly is the hard part. A pilot run would show whether the temperature varies along the tube, which is exactly the kind of practical limit that a pilot should find early.

The temperature range in that example is modest, which keeps the change in speed small (about 7%). A narrow change in the dependent variable demands a precise method, so a student choosing this question would check in a pilot that the resonant length can be found to within a few millimetres.

Worked example

Fields. Improve the question "How strong are magnets?"

Show the solution

Step 1: one relationship. How the magnetic flux density along the axis of a small magnet depends on the distance from it.

Step 2: name the variables. Independent: distance rr from the centre of a cylindrical neodymium magnet, 4.0 cm to 20.0 cm. Dependent: magnetic flux density BB, measured with the magnetometer in a smartphone (the sensor's position in the phone found first).

Step 3: control variables. The Earth's field and any nearby steel are measured with the magnet removed and subtracted; the phone stays in the same orientation on a wooden track.

Step 4: prediction. Far from a small magnet, the field on its axis falls with the cube of the distance, B∝r−3B∝r−3, so a graph of ln⁡BlnB against ln⁡rlnr should have a gradient of −3.

Final question. How does the distance along the axis of a neodymium magnet, from 4.0 cm to 20.0 cm, affect the magnetic flux density, and does the flux density follow an inverse-cube relationship?

Tip

Smartphones contain an accelerometer, a magnetometer, a light sensor, a microphone and a high-speed camera. Free apps record their readings, which makes them useful instruments, but the sensor's resolution, sampling rate and position inside the phone must be found and reported like those of any other instrument.

Worked example

Nuclear and quantum physics. Improve the question "How well does aluminium block radiation?"

Show the solution

Step 1: one relationship. The count rate from a sealed beta source as a function of the thickness of aluminium between the source and a Geiger–Müller tube.

Step 2: name the variables. Independent: total thickness of aluminium sheets, 0 to 3.0 mm, measured with a micrometer. Dependent: corrected count rate (counts per minute minus the background count rate).

Step 3: control variables and safety. Fixed source-to-tube distance in a holder; counts over 5 minutes to reduce the effect of random decay; background measured before and after. The source is handled with tongs, kept at arm's length and returned to its store promptly, following the school's local rules.

Step 4: prediction. Over a limited range, the count rate falls approximately exponentially with thickness, so ln⁡(count rate)ln(count rate) against thickness should be close to a straight line with a negative gradient.

Final question. How does the thickness of aluminium, from 0 to 3.0 mm, affect the corrected count rate from a strontium-90 beta source, and is the decrease approximately exponential?

Questions for databases and simulations

A research question for a database or simulation investigation has the same features, but the independent variable is selected or set in software rather than set in a laboratory. The question must also be one that the source can answer with enough data.

Weak question

Problem

Improved question

"Is Kepler's third law true?"

No data set or system named; already known to work well for the planets

How does the orbital period of the confirmed planets of a single star depend on their orbital radius, using the NASA Exoplanet Archive, and does T2∝r3T2∝r3 give a value for the star's mass that matches its catalogue value?

"What happens to projectiles with air?"

No variables; "air" is not a quantity

In a projectile simulation that includes fluid resistance, how does the launch angle, from 20° to 70°, affect the horizontal range of a 0.10 kg ball launched at 25 m s⁻¹, and how far does the angle of maximum range fall below 45°?

"How hot are stars?"

No relationship; no data source

For main-sequence stars in a published star catalogue, how does the surface temperature affect the luminosity, and is the relationship a power law?

With databases, the method lies in how the data are chosen: which source, which filters (for example only stars within a given distance, or only planets with a measured radius), how many values, and how outliers are treated. With simulations, the student must have genuine control: choosing the variables, ranges and settings, rather than following a pre-set exercise with one right answer.

Common mistake

Picking a simulation that gives exactly the textbook result with no uncertainty. If the software simply evaluates T=2πL/gT=2πL/g​, there is nothing to investigate. Choose a simulation with a physical model richer than the simple formula (fluid resistance, large amplitudes, many particles), or one whose outputs have scatter or resolution limits that must be analysed.

Checking feasibility

Before committing to a question, a quick check of feasibility avoids discovering in week three that the investigation cannot work. The questions to ask are practical ones.

  • Does the dependent variable change enough? Over the planned range, the change should be many times larger than the uncertainty of one measurement. A pilot with two or three values at the ends of the range answers this in minutes.

  • Can the independent variable be set precisely? It needs at least five, preferably seven or more, distinct values across a wide range.

  • Is the equipment available and safe? High voltages, lasers above class 2, open radioactive sources and large rotating machinery are rarely suitable.

  • Does it fit the time? All values and repeats need to be collected in a few lab sessions, with time left for a second attempt at any that go wrong.

  • Is there physics to compare with? A predicted relationship or a known value makes the conclusion far stronger.

Tip

Keep a short log of the ideas rejected and why. "Rejected: the change in period over the planned range was 0.02 s, smaller than the timing scatter" is a methodological consideration that can be mentioned in the report, and shows a thoughtful design.

Applying the ideas

Exam tip

A research question earns credit in Research design when it sits in a specific context. Follow it with a short paragraph explaining the physics behind it and the predicted relationship, with a reference. The question and its context together should let a moderator predict what graph will appear later in the report.

Worked example

Classify each research question as strong or weak, and give one reason. (a) "What is the effect of different liquids on falling objects?" (b) "How does the pd across a 2.2 kΩ resistor, from 1.0 V to 10.0 V, affect the current through it?" (c) "How does the release height of a steel ball, from 10 cm to 100 cm, affect the diameter of the crater it makes in a tray of fine sand?"

Show the answer

(a) Weak. "Different liquids" is categorical and vague, and "falling objects" names no dependent variable. An improvement: how does the viscosity (set by the temperature of glycerol) affect the terminal speed of a 3 mm steel ball?

(b) Weak, though measurable. It is focused and measurable, but the outcome (Ohm's law for a resistor) is trivial and gives little to analyse or evaluate. A stronger version studies a component whose behaviour is less simple, such as a filament lamp or a thermistor.

(c) Strong. One continuous independent variable over a wide range, a measurable dependent variable and a named system. It can be linked to theory: published experiments on balls dropped into dry granular material find that the crater diameter is proportional to the impact energy to the power 1441​, so for one ball D∝h1/4D∝h1/4, which a log–log graph can test.

The reasoning in (b) matters: a question can satisfy every formal feature and still be weak, because the physics it tests is too simple to give the conclusion and evaluation anything to work with.

Worked example

A student's draft research question is "Investigating the factors that affect the period of a mass on a spring." Rewrite it as a focused research question, list the variables, and state the prediction that the investigation could test.

Show the answer

Focused question. How does the mass attached to a steel spring, from 100 g to 600 g, affect the period of its vertical oscillations, and is T2T2 proportional to the mass?

  • Independent: the added mass mm (slotted masses, checked on a balance to ±0.1 g).

  • Dependent: the period TT, from the time for 20 oscillations.

  • Control: the same spring; the same small amplitude (about 2 cm); the same clamp height.

Prediction. For simple harmonic motion, T=2πm/kT=2πm/k​, so T2=(4π2/k) mT2=(4π2/k)m. A graph of T2T2 against mm should be a straight line with gradient 4π2/k4π2/k; the spring's own mass gives a small positive intercept, so the line need not pass through the origin.

Comparing kk from the gradient with kk from a separate static stretching test gives an accepted value from the student's own apparatus.

Self-check

  • To do:

    I can list the features of a strong research question.

  • To do:

    I can define independent, dependent and control variables and identify them in any investigation.

  • To do:

    I can write a variables table with how each variable is set, measured or controlled, and why it matters.

  • To do:

    I can explain why a continuous independent variable is better than a categorical one.

  • To do:

    I can narrow a topic into a focused question in steps, and add a prediction from theory.

  • To do:

    I can write a research question for a database or simulation investigation.

  • To do:

    I can check a question for feasibility before starting.

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