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EnglandPsychologySyllabus dot point

How is data described and analysed in psychology?

Quantitative and qualitative data, primary and secondary data. Measures of central tendency and dispersion. Presentation of quantitative data, distributions, and the analysis of qualitative data.

Covers AQA 4.7 data handling: quantitative and qualitative data, primary and secondary data, measures of central tendency and dispersion, distributions and presenting data.

Generated by Claude Opus 4.811 min answer

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

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  1. What this dot point is asking
  2. Types of data and central tendency
  3. Dispersion and distributions

What this dot point is asking

AQA wants you to describe types of data, measures of central tendency and dispersion, distributions and how data is presented. The exam skill is to calculate the descriptive statistics correctly and to justify which measure suits which kind of data.

Types of data and central tendency

Data first divides by form: quantitative data is numerical (for example a reaction time in milliseconds) and lends itself to statistical analysis, while qualitative data is descriptive (for example an interview transcript) and gives richer detail but is harder to analyse objectively. Data also divides by source: primary data is gathered first-hand by the researcher for the current study, whereas secondary data already exists (such as official statistics or another researcher's data) and is quicker to obtain but may not fit the aim exactly. The three measures of central tendency each describe the typical value differently. The mean is the arithmetic average, found by adding all values and dividing by the number of values; it uses every score, which is its strength, but it is distorted by extreme outliers. The median is the middle value when scores are placed in order; it is unaffected by outliers, making it ideal for skewed data, but it does not use all the values. The mode is the most frequently occurring value; it is the only measure usable with categorical data but can be unrepresentative or absent.

Dispersion and distributions

Measures of dispersion describe how spread out the data are. The range is the simplest, calculated as the highest value minus the lowest; it is quick but uses only two values, so a single extreme score can make it misleading. The standard deviation is a more sophisticated measure that reflects the average distance of all the scores from the mean, so a larger standard deviation means the scores are more spread out and a smaller one means they cluster tightly around the mean; because it uses every value it is more sensitive than the range, though it too can be distorted by extreme outliers. Distributions describe the overall shape of the data. In a normal distribution the data are symmetrical and bell-shaped, with the mean, median and mode all falling at the same central point, and most scores clustered near the middle. In a skewed distribution the data are asymmetrical: a positive skew has a long tail of high scores (with the mean pulled to the right of the median), and a negative skew has a long tail of low scores (with the mean pulled to the left). Quantitative data are presented in tables, bar charts (for categories), histograms (for continuous data) and scattergrams (for correlations), while qualitative data are analysed through content analysis (coding material into categories) and thematic analysis (identifying recurring themes).

Exam-style practice questions

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

AQA 20194 marksA researcher recorded the number of words recalled by seven participants: 8, 5, 9, 12, 5, 7, 10. Calculate the mean and the range, showing your working.
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A 4-mark calculation item (2 marks each). Markers reward correct method and answer, with working shown.

Mean: add the values and divide by the number of values. The sum is 8+5+9+12+5+7+10=568 + 5 + 9 + 12 + 5 + 7 + 10 = 56. There are 77 values, so the mean is 56÷7=856 \div 7 = 8 words.

Range: subtract the lowest value from the highest. The highest is 1212 and the lowest is 55, so the range is 125=712 - 5 = 7 words. (Some boards add 11 to include both endpoints, giving 88, but the standard AQA method is highest minus lowest.)

A full-mark answer shows the working for each, not just the final number, since method marks are available even if the arithmetic slips.

AQA 20213 marksExplain why the median may be a more suitable measure of central tendency than the mean for a skewed set of scores.
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A 3-mark item. Markers want the effect of outliers explained.

The mean is calculated using every value, so it is heavily affected by extreme scores (outliers). In a skewed distribution, a few very high or very low values pull the mean towards the tail, so it no longer represents the typical score well. The median is simply the middle value when the data are ordered, so it is not distorted by outliers and gives a better picture of the central or typical value in skewed data.

A full-mark answer states that the mean uses all values and is distorted by outliers, that skewed data contains such extreme values, and that the median (the middle value) is resistant to this distortion.

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