IB Chemistry HL Inquiry 1 — Exploring and Designing Paper 3 & IA Core skill ~12 min read

Controlling Variables

Listing your controlled variables is design. Actually holding them still is a practical skill, and it is the difference between data you can trust and data that only looks tidy. This page is about the three places control really happens: your instruments, your surroundings, and the heat leaking out of your apparatus.

📘 What you need to know

Why this matters more than it sounds

Imagine you are measuring how concentration affects rate, and the lab warms up by four degrees while you work. Your later runs are faster — but not because of concentration. You now have a graph that looks fine and means nothing, and no amount of repeating will reveal the problem, because the problem is not random.

That is the whole argument. Controlling variables protects the link between what you changed and what you measured. Break that link and the experiment stops answering your research question, no matter how neat the results look.

A useful mental test: for each controlled variable, ask “if this drifted while I worked, would my graph still look believable?” If the answer is yes, that variable is dangerous, and it needs a real method holding it steady.

Calibrating your instruments

Every instrument you use is claiming something about itself. Calibration is you checking that claim against something you already know the answer to.

InstrumentCheck it againstWhat you are looking for
pH meterAt least two standard buffers, e.g. pH 4.00 and pH 7.00Both readings correct; adjust the probe if not
Thermometer or temperature probeMelting ice (0.0 °C) and boiling distilled water (100.0 °C at standard pressure)A constant offset, or a stretched scale
Digital balanceTare to zero before every mass; check with a known mass if one is availableZero drift, and anything left on the pan
ColorimeterZero it with a cuvette of the pure solventAbsorbance readings that start from a true zero
Volumetric glasswareThe tolerance printed on the glass itselfThe uncertainty you should be quoting
Two-point calibration of a thermometer Two fixed points you already know the answer to: melting ice and boiling water.TRUE VALUES 0.0 °C 100.0 °C WHAT THIS THERMOMETER READS reads 1.2 reads 100.8 every reading sits about 1 degree too high true = (reading − 1.2) × 100 ÷ 99.6Two points give you both the shift and the stretch of the scale. One point would only ever tell you the shift, and would miss the stretch entirely.
This is why two fixed points are used rather than one. Ice alone would show the thermometer is 1.2 too high; only the boiling point reveals that its scale is slightly compressed as well.
WORKED EXAMPLE

Correcting readings from a thermometer that is off

A thermometer reads 1.2 °C in melting ice and 100.8 °C in boiling distilled water at standard pressure. During a calorimetry run it reads 24.6 °C before mixing and 31.4 °C at the peak. Find the corrected temperatures and the corrected temperature rise.

Step 1: How far apart are the two fixed points on this scale? 100.8 − 1.2 = 99.6 degrees, where there should be 100.0 Step 2: Build the correction true = (reading − 1.2) × 100 ÷ 99.6 Step 3: Correct both readings (24.6 − 1.2) × 100 ÷ 99.6 = 23.49 → 23.5 °C (31.4 − 1.2) × 100 ÷ 99.6 = 30.32 → 30.3 °C Step 4: The temperature rise Read: 31.4 − 24.6 = 6.8. Corrected: 30.3 − 23.5 = 6.8 Absolute readings shift by 1.1 °C, but ΔT barely moves the offset cancels in a subtraction — so for ΔT only the 0.4% stretch matters
That last line is worth remembering. If your dependent variable is a temperature change, a constant offset cancels itself out. If it is an absolute temperature — a boiling point, a melting point, a solubility at a stated temperature — the offset goes straight into your answer, and calibration really matters.

Keeping the lab conditions steady

The room is part of your apparatus, whether you planned it that way or not.

Temperature

In anything kinetic, temperature is usually the most powerful variable in the room — a rise of ten degrees can roughly double a reaction rate. Standing your solutions in a thermostatically controlled water bath for five to ten minutes before mixing is the standard fix, and it works because it brings everything to the same starting point rather than just hoping they match.

Air currents

A draught from a window or an air-conditioning vent will quietly cool a calorimeter and steal your temperature rise. Close windows, move away from the vent, and put a simple draught shield around the apparatus — a card box open at the front is enough.

Pressure and humidity

Usually you can ignore these, with one exception: if you are collecting a gas or using a boiling point as a fixed point, atmospheric pressure genuinely shifts the answer. Record the pressure if your school has a barometer, or at least say you assumed standard pressure.

The simple ones people forget

Insulating against heat loss

In any calorimetry experiment the biggest systematic error is heat going somewhere you did not want it to. You will never stop it completely. What you can do is slow it down and then account for what is left.

Where the heat actually goes Each part of the set-up is blocking one particular escape route. thermometer lid with small holes trapped air gap beaker adds stabilityheat escapes upwards and out through the sides polystyrene slows bothYou cannot stop heat escaping. You can slow it and allow for the rest. Every insulation choice should come with a sentence naming which loss it blocks.
The holes in the lid have to be small. Big enough for the thermometer and stirrer, no bigger — every extra millimetre is another route for warm vapour to leave.

🧩 Standard insulation, and what each part is for

  1. Polystyrene cup instead of a glass beaker. Polystyrene conducts heat far more slowly than glass, so less is lost through the walls.
  2. Cup inside a larger beaker. Gives stability, and the trapped air between them is itself a poor conductor.
  3. Lid with small holes. Cuts the loss by evaporation and by warm air convecting off the surface.
  4. Draught shield around the outside. Stops moving air stripping heat off the apparatus.
  5. Record and extrapolate. Take temperatures at fixed intervals and extrapolate the cooling line back to the moment of mixing, to estimate the rise you would have got with no loss at all.
WORKED EXAMPLE

Choosing the controls that actually matter

Research question: “What is the effect of alcohol chain length (methanol to butan-1-ol) on the enthalpy change of combustion?” Give three controlled variables, the method of control, and why each one matters.

Control 1: mass of water being heated 100.0 cm³ measured with the same measuring cylinder each time. Because q = mcΔT — change m and every energy value shifts. Control 2: distance from wick to calorimeter base Fix at 5.0 cm using a clamp and a ruler, every run. Because a lower flame delivers more of its heat into the can and less to the room. Control 3: air movement around the flame Card draught shield on three sides, windows closed. Because a flickering flame loses heat sideways and the loss is not the same twice. Three controls, three methods, three reasons rank them — heat loss dominates here, so say so rather than treating all controls as equal

When you genuinely cannot control something

Some variables are simply out of reach in a school lab. Room temperature drifts across an afternoon. Atmospheric pressure changes between sessions. The purity of an old bottle of reagent is whatever it is.

The honest response is not to pretend. It is to monitor and record: write the value down alongside each trial, then look at whether it tracks your results, and say what you found in the evaluation. That is a genuinely strong thing to be able to write, and it beats a blanket claim that everything was held constant.

WORKED EXAMPLE

Handling a variable you cannot hold still

A student runs 15 trials across one afternoon. The lab thermometer reads 19.4 °C at the start and 23.1 °C by the end. There is no water bath available. What should they do?

Step 1: Accept it cannot be fixed today Drift of 23.1 − 19.4 = 3.7 °C across the session. Step 2: Record it against every trial Add a room-temperature column to the results table, not a single value at the top. Step 3: Break the pattern between drift and order Run the concentrations in a shuffled order, not lowest to highest. So the warming is spread across all values instead of piling onto the last ones. Step 4: Say what you found Check whether trials done late look systematically faster, and report it either way. Monitor, randomise the order, then discuss it honestly shuffling the run order turns a systematic drift into something closer to random scatter

💡 Exam tip

⚠ Common mix-up

Up next: Inquiry 2 — Collecting and Processing Data — recording results properly, handling uncertainties through a calculation, and turning a table into a graph that says something.

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