Correlations (AQA GCSE Psychology): Revision Note
Exam code: 8182
Co-variables
A correlation is not a research method, it is an analysis of the possible relationship between co-variables
In correlational research, no variable is manipulated (there is no IV); instead, two co-variables are measured and compared to look for a relationship
One or both of the co-variables could be pre-existing, e.g.
School attendance (days present in Year 11) and number of GCSEs achieved
Average temperature in August and number of arrests for violent behaviour that month
One or both of the co-variables could be measured for the research itself, e.g.
Number of takeaway meals eaten in a month and self-reported stress levels for the same month
Average hours of sleep in a week and number of caffeinated drinks consumed that week
A correlation always uses two scores per participant (or per case)
e.g. an average of 4 hours' sleep a night correlated with a certain number of cups of caffeine consumed that week
For pre-existing data, the researcher simply uses existing records
e.g. Student X was present for 188 days in Year 11 and achieved 10 GCSEs
Examiner Tips and Tricks
You may be asked to plot points on a scatter diagram in the exam. Practise this a few times beforehand using your own made-up data.
Types of correlation & scatter diagrams
There are four types of correlation:
Positive correlation: one co-variable increases as the other increases (not necessarily at the same rate)
e.g. calories consumed and weight gained
Negative correlation: one co-variable increases as the other decreases
e.g. hours spent watching television and level of fitness
Zero correlation: there is no relationship between the co-variables
e.g. hair colour and IQ
Curvilinear relationship: the relationship changes direction rather than staying constant
e.g. alertness rises through the day, peaks, then falls towards bedtime. This shows that correlational analysis can identify more complex relationships than a simple straight-line trend
Correlations are plotted as one point on a scatter diagram; the pattern and direction of the points show the type of correlation
A relationship can also be analysed by calculating the correlation coefficient, a numerical value between -1 and +1:
+1 = a perfect positive correlation
-1 = a perfect negative correlation
0 = no relationship
Coefficients (positive or negative) can be described as weak, moderate or strong
e.g. 0.2 is a weak positive correlation; -0.8 is a strong negative correlation

Scatter diagrams and the type of correlation shown on each.
Evaluation of correlations
Strengths
Correlations show that two variables are related, which can be a good starting point for further experimental research
e.g. a positive correlation between temperature and aggression could lead a researcher to test this further with an experiment
Correlational analysis can investigate more complex relationships than a simple straight line, such as curvilinear relationships (see above), giving it wider use as a technique for understanding how variables are associated
Weaknesses
Correlations cannot show cause and effect, only that two variables are related, not why.
e.g. a positive correlation between stress and days off work doesn't tell us whether stress is causing illness, or whether being ill (and falling behind at work) is causing the stress
An apparent link between two co-variables may really be caused by an intervening variable - this is a third, 'in-between' factor
e.g. a stressful job might lead someone to sleep less, smoke or drink more, and it is this behaviour, not the stress itself, that increases their chance of becoming ill
Because a correlation involves no control of extraneous variables, the conclusions drawn may be misleading
Worked Example
Here is an example of a question you might be asked on this topic - for AO2.
AO2: You need to apply your knowledge and understanding, usually referring to the ‘stem’ in order to do so (the stem is the example given before the question)
Dr Ronaldmcdonald is interested in a possible relationship between burgers consumed in a month and concentration on a task. He asks participants to report how many burgers they have consumed in the previous month then he sets them a timed task (identifying the number of times the letter ‘b’ appears in a piece of text). The scores per co-variable are shown in the table below:
Participant | Number of burgers eaten | Score on concentration task |
A | 15 | 10 |
B | 1 | 41 |
C | 37 | 5 |
D | 8 | 30 |
E | 22 | 17 |
Question: Use the graph paper (this will be provided in the exam, obviously we can’t give you graph paper for this practice question) below to sketch a scatter diagram of the results shown in the table above.
Provide a suitable title and labels for your diagram. [4]
Model answer:
Informative title (1 mark)
Correct labelling of both axes (1 mark)
Correct scaling of both axes (1 mark)
Correct plotting of the results (1 mark)
NOTE: If the graph is not a scatter diagram, you will be awarded 0 marks.

Number of burgers eaten = X axis Score on a concentration task = Y axis |
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