CCEA Life and Health Sciences AS 1 Experimental Techniques: planning, data handling and evaluation for the practical portfolio
A guide to the CCEA Life and Health Sciences AS 1 Experimental Techniques portfolio unit: how it is internally assessed, how to plan a fair test, control variables and risk, process data with units, significant figures and uncertainty, present results, and write a high-mark evaluation.
Reviewed by: AI editorial process; not yet individually human-reviewed
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What this unit demands
AS 1 Experimental Techniques is the practical-skills foundation of CCEA Life and Health Sciences. It is internally assessed, so your centre marks a portfolio of practical work against CCEA criteria and CCEA moderates a sample. There is no written paper for this unit, but the skills it builds (planning, data handling, presentation and evaluation) are tested again in the data questions of the externally assessed units, so it is worth mastering early.
This overview pulls the portfolio skills together. The matching dot-point page works through each skill with practice questions; this guide ties them into one workflow you can apply to any investigation.
Planning a fair test
A strong plan opens with a testable hypothesis: a prediction of how the dependent variable changes with the independent variable, justified by the underlying science. You then identify the independent variable (the one factor you change), the dependent variable (what you measure), and every control variable (factors kept constant so the test is fair). Choosing a wide range of at least five values for the independent variable lets you see a clear trend.
A risk assessment is part of the marked plan: for each hazard you give the risk and a control measure. Hazards in this subject often include hot water baths, corrosive acids, biological materials and sharp glassware, so goggles, gloves and aseptic technique appear frequently.
Collecting and processing data
Raw readings go in a clear table: independent variable first, repeat readings of the dependent variable, then a calculated mean. Resolution is the smallest change the instrument shows; the uncertainty in a single reading is half the resolution. Percentage uncertainty is that absolute uncertainty over the reading, times 100, and it falls as readings get larger. Calculated results are quoted to a sensible number of significant figures, matching the least precise measurement, and every quantity carries its SI unit. Anomalous repeats are identified and excluded from the mean, with a reason.
Presenting and evaluating
Processed data are graphed with the independent variable on the x axis, suitable scales using more than half the grid, labelled axes with units, accurate points and a line or curve of best fit. The trend is then described and explained with the relevant science.
The evaluation carries the top marks. Separate random errors (scatter, reduced by repeats) from systematic errors (a consistent offset, not removed by repeats). Judge reliability from the closeness of repeats and validity from whether the controls held, then propose specific, realistic improvements.
How this unit is examined
Although AS 1 itself is a portfolio, the same skills appear in the written units as:
- Variables and planning. Identifying independent, dependent and control variables and explaining why controls keep a test fair.
- Data processing. Calculating means, rates, percentage change and percentage uncertainty with correct units and significant figures.
- Graphs. Plotting, drawing best-fit lines and reading off or calculating gradients (including tangents for initial rate).
- Evaluation. Classifying errors as random or systematic and suggesting valid improvements.
Check your knowledge
A mix of skill questions covering the unit. Attempt them under timed conditions, then check against the solutions.
- Distinguish between the independent, dependent and control variables in an investigation. (3 marks)
- State what is meant by the resolution of an instrument. (1 mark)
- A reading of 12.0 cubic centimetres is taken with apparatus of resolution 0.5 cubic centimetres. Calculate the percentage uncertainty. (2 marks)
- Explain why repeating a measurement does not remove a systematic error. (2 marks)
- Give two features of a well-drawn results graph. (2 marks)
- State one way to improve the reliability and one way to improve the validity of an investigation. (2 marks)
- Define a fair test. (2 marks)
- Explain why an anomalous result should be excluded before calculating a mean. (2 marks)
Sources & how we know this
- CCEA GCE Life and Health Sciences specification — CCEA (2016)