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Electrical energy measurements and gas-law graphs connect thermal theory to practical evidence. Account for energy losses and choose the variable held constant before interpreting the graph.
What you'll be able to do
Measure the mass of a block or liquid, supply a heater with measured current and pd, and record temperature against time. Electrical input is approximately VIt when V and I are steady. If losses are negligible, mcΔT equals this input; a temperature–time gradient gives c=P/(m gradient).
Insulate the apparatus, improve heater and thermometer contact, stir a liquid gently and record the surroundings. Some energy heats the heater, container and sensors as well as the sample. Heat losses increase as the sample warms above the room, so a longer run does not automatically improve accuracy.
During a steady phase change, energy changes intermolecular potential energy while temperature remains approximately constant. For an electrical vaporisation method, measure mass lost over a known time at a steady boil and relate heater energy to mL. For melting, separate heater-induced melting from ambient melting where the method permits.
A mass-loss rate at two heater powers can help account for an approximately constant background heat loss: the power difference corresponds to the extra phase-change rate. Specify the model and do not assume every joule measured at the supply changes phase. Use the approved hot-liquid and electrical safety setup.
For Boyle’s law trap a fixed amount of gas, vary volume slowly and allow temperature to re-equilibrate; plot absolute pressure against 1/V. For the OCR constant-volume temperature investigation, keep gas amount and volume fixed, vary bath temperature, and measure absolute pressure after equilibrium.
A p against kelvin-temperature graph should be proportional in the ideal-gas model. Extrapolating p against Celsius temperature towards zero pressure estimates absolute zero near −273 °C. Include dead volumes and distinguish gauge from absolute pressure. This is a constant-volume pressure–temperature experiment, rather than the constant-pressure volume–temperature form of Charles’s law.
Try each problem before opening the worked solution. State the physical model, show substitutions with consistent units, and explain what your answer means.
Equation recap
Common mistakes to avoid
Key takeaways
Test yourself
Answer a few questions, then review anything you missed.
Start with the quiz above to check the key ideas. You can also choose another topic from the practice library.