Skip to main content
Northern IrelandLife & Health SciencesSyllabus dot point

How do you plan, carry out, analyse and evaluate an extended independent scientific investigation, and how is this portfolio unit assessed?

A2 1 Investigative Project as an internally assessed portfolio: developing a research question and hypothesis, planning and risk-assessing an extended investigation, collecting and statistically analysing data, drawing conclusions and evaluating, and referencing scientific sources.

A CCEA Life and Health Sciences overview of A2 1 Investigative Project, the internally assessed extended-investigation portfolio: developing a research question, planning, statistical analysis of data, conclusions and evaluation, and referencing.

Generated by Claude Opus 4.813 min answer

Reviewed by: AI editorial process; not yet individually human-reviewed

Have a quick question? Jump to the Q&A page

Jump to a section
  1. What this unit is asking
  2. Developing the research question and plan
  3. Collecting and analysing data
  4. Conclusions, evaluation and referencing
  5. Examples in context
  6. Try this

What this unit is asking

A2 1 Investigative Project is an internally assessed unit, so there is no terminal written paper for it. You design and carry out an extended, largely independent scientific investigation and write it up as a portfolio that your centre marks against CCEA criteria and CCEA moderates. It is the A2 counterpart of AS 1, but more demanding: you take greater responsibility for the research question, the methodology, the statistical analysis and the critical evaluation, and you reference the scientific literature. It rewards the same data-handling skills that the externally assessed A2 units test in their data questions.

Developing the research question and plan

The project begins with background research into the topic, using textbooks and reliable scientific sources, which both justifies the question and informs the method. You then state a clear research question and a testable hypothesis (usually framed as a null hypothesis so it can be tested statistically). Planning identifies the independent, dependent and control variables, the range and number of values, the apparatus and its resolution, and a full risk assessment for any biological, chemical or physical hazards. A strong plan also anticipates the analysis: you decide in advance what data you need and which statistical test will suit it, so you collect enough repeats to make the test valid.

Collecting and analysing data

Choosing the right test matters: a test of difference (such as a t-test or a chi-squared test) suits comparisons between groups, while a correlation test suits relationships between two variables. The point of the statistics is to turn an impression ("the extract seemed to reduce growth") into a defensible judgement ("the difference was statistically significant at the 5 per cent level"). The analysis also describes the trend or pattern in the data and links it back to the underlying science from the rest of the qualification.

Conclusions, evaluation and referencing

The conclusion answers the research question using the evidence and the statistical result, and relates the finding to the relevant scientific theory. The evaluation is critical and detailed: it judges the reliability of the data (from the spread of repeats), the validity of the conclusion (from how well variables were controlled and how representative the sample was), identifies the main sources of random and systematic error, considers any anomalies, and proposes specific, realistic improvements and sensible extensions for further work. Finally, the project references the sources used, so claims are supported and the work shows academic honesty. Strong referencing and a balanced evaluation are what separate the highest-marked projects.

Examples in context

Example 1. Effect of an antimicrobial on bacterial growth. A common project measures the zone of inhibition around discs soaked in different concentrations of an antimicrobial, with a solvent-only control, several repeats and aseptic technique. A statistical test of difference judges whether the antimicrobial significantly reduces growth, linking the project to the microbiology and health content of the qualification.

Example 2. A correlation in human physiology. A student investigates whether resting heart rate correlates with a measure of fitness across a sample of volunteers, gathering paired quantitative data. A correlation test judges whether the relationship is significant, and the evaluation considers sample size, confounding variables and how representative the volunteers were, connecting the project to the cardiovascular content of Human Body Systems.

Try this

Q1. State what a null hypothesis is and why it is used. [2 marks]

  • Cue. It states there is no significant difference or correlation; it allows a statistical test to accept or reject it objectively.

Q2. Explain why repeats are needed before a statistical test can be applied. [2 marks]

  • Cue. Repeats give a mean and a measure of spread, so the test can judge whether a difference is larger than the random variation.

Q3. A test result has a probability of 0.10 of arising by chance, tested at the 0.05 level. State whether the null hypothesis is accepted or rejected. [1 mark]

  • Cue. Accepted; 0.10 is greater than 0.05, so the result is not significant.

Exam-style practice questions

Practice questions written in the style of CCEA exam questions on this dot point, with worked answer explainers. The year tag is the paper they imitate, not the source.

CCEA A2 16 marksA student plans an investigation into whether a herbal extract affects the growth of bacteria. Describe how the student should plan the investigation to make the results valid and reliable, including a null hypothesis and a suitable control.
Show worked answer →

The answer must cover the hypothesis, variables, control, repeats and a statistical mindset.

Hypothesis: state a null hypothesis (there is no significant difference in bacterial growth between plates treated with the extract and the control) alongside an alternative hypothesis (the extract reduces growth). A null hypothesis allows a statistical test later.

Variables: independent variable is the presence (or concentration) of the herbal extract; dependent variable is bacterial growth, measured for example as the diameter of the clear zone of inhibition or as colony count; control variables are the bacterial species and number, the agar, incubation temperature and time.

Control: a control plate treated with the solvent only (no extract) shows what happens without the active ingredient, so any difference can be attributed to the extract.

Reliability and validity: repeat each treatment several times to allow a mean and a statistical test, and use aseptic technique throughout. A wide range of concentrations strengthens the conclusion.

Markers reward a clear null hypothesis, correctly identified variables, a valid solvent-only control, and the use of repeats to allow analysis.

CCEA A2 15 marksExplain why a statistical test is used to analyse the results of an investigation, and state how the result of the test is used to decide whether to accept or reject the null hypothesis.
Show worked answer →

The answer should explain the purpose of statistics and the decision rule.

Purpose: a statistical test judges whether a difference or correlation in the data is large enough to be unlikely to have arisen by chance alone. It moves the conclusion from a subjective impression to an objective, defensible judgement, which is essential for the highest marks in the project.

Decision rule: the test gives a calculated value, which is compared with a critical value at a stated probability level (usually 0.05, or 5 per cent). If the result shows the probability of the difference arising by chance is less than 5 per cent, the difference is significant, so the null hypothesis is rejected and the alternative hypothesis is supported. If not, the null hypothesis is accepted (the difference could be due to chance).

Markers reward the idea that statistics test whether a result is due to chance, the use of the 5 per cent (0.05) probability level, and the correct accept or reject decision based on it.

Related dot points

Sources & how we know this