Interactive practical
Investigating Boyle's and Charles's laws
Investigate pressure-volume and temperature relationships for a fixed mass of gas, then estimate absolute zero from a pressure-temperature graph.
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Investigating Boyle's and Charles's laws
OCR H557 — matched to your course.
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At a glance
Practical focus
- Test pressure-volume and volume-temperature relationships for a fixed mass of gas.
Practical method
Aim
Investigate how the pressure of a fixed mass of gas at constant volume depends on temperature and estimate absolute zero.
Variables
Independent variable: temperature θ
Dependent variable: pressure p
Control variables: volume of gas (fixed flask); mass of gas (sealed).
Apparatus
- Round-bottomed flask sealed with a bung and short tube
- Pressure gauge (Bourdon gauge or sensor)
- Large water bath with heater
- Thermometer
- Stirrer
Method
- Connect the flask to the pressure gauge with as short a tube as possible.
- Submerge the flask fully in the water bath with a thermometer next to it.
- Heat the water in steps of 20 °C. At each step, stir and wait for the pressure to stop changing, then record p and θ.
- Plot p against θ (°C) and extrapolate the line to p = 0.
- The intercept on the temperature axis estimates absolute zero.
Sample results
Fixed volume of air.
| θ / °C | p / kPa |
|---|---|
| 0 | 100.0 |
| 20 | 107.3 |
| 40 | 114.6 |
| 60 | 122.0 |
| 80 | 129.3 |
Analysis
p rises linearly with θ, gradient 0.366 kPa °C⁻¹. Extrapolating to p = 0 gives θ = −\(\dfrac{100.0}{0.366}\) = −273 °C: absolute zero. So p ∝ T when T is in kelvin (the pressure law). Boyle's law (pV constant at constant temperature) is investigated similarly with a syringe or oil column.
Uncertainty
The long extrapolation magnifies uncertainty in the gradient: a 2% error in the gradient changes the intercept by about 5 °C. Air in the connecting tube outside the bath stays cooler, giving a systematic error.
Errors and improvements
| Problem | Effect | Improvement |
|---|---|---|
| Air in the tube not heated | Pressure rises too little | Keep the tube short |
| Gas not at the water temperature | Readings lag | Stir and wait for steady readings |
| Flask partly out of water | Uneven temperature | Submerge fully |
Risk assessment
| Hazard | Risk | Control measure |
|---|---|---|
| Hot water | Scalds | Handle carefully |
| Flask under pressure | Bung ejected | Wear eye protection; do not exceed the gauge range |
Common mistakes
- Plotting against kelvin and then trying to find absolute zero from the intercept.
- Not waiting for equilibrium.
- Starting the axis at 0 °C so the extrapolation cannot be drawn.
Worked analysis
Gradient = \(\dfrac{129.3 - 100.0}{80}\) = 0.366 kPa °C⁻¹. Intercept: θ = −\(\dfrac{100.0}{0.366}\) = −273 °C.
Common misconception
Absolute zero is not where gas molecules simply stop being a gas; it is the temperature at which the particles have minimum kinetic energy, the zero of the kelvin scale.
Variations required by some exam boards
AQA RP8 requires Boyle's law (pV constant at constant temperature) and Charles's law (V ∝ T at constant pressure) using a capillary tube or syringe; the analysis is the same, extrapolating V to zero for Charles's law.
Some boards use a pressure sensor and data logger in place of a Bourdon gauge.
Assessment coverage
Practice this practical
2 questions available, worth 4 marks in total.
Retrieval cards
Pressure law?
p ∝ T at constant volume (T in kelvin).
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How this practical fits your course
The label below uses the wording from your course specification.
- OCR H557 — Suggested PAG activity: PAG 8 – Investigating gases / example: estimating absolute zero. OCR requires PAG 8 pressure, volume and temperature measurements; estimating absolute zero from gas pressure versus temperature is the specification example and is included in the shared gas-law resource. Checked 18 September 2026. View official course source