Revision Notes
OxfordAQA International A-level Geography (9635): 3.5 Geographical and fieldwork skills – Revision Notes
Condensed revision notes for OxfordAQA 9635 Unit 5: skills checklist, statistics formulas, sampling, fieldwork stages and a quick self-test with answers.
- Subject
- Geography
- Level
- A LEVEL
- Topic
- 3.5 Geographical and fieldwork skills
- Author
- Marlbridge Academic Team
- Updated
- Reviewed by
- Azam Siddique (what this means)
Aligned to OxfordAQA A Level Geography (9635), Version 3.2. Official specification .
Syllabus page (what it covers and how it is assessed): OxfordAQA A Level Geography.
Syllabus points this page covers
9635 (A Level)
- 3.5.1 Geographical skills checklist
- 3.5.2 Fieldwork skills
- 5 Unit 5: Geographical and Fieldwork skills (whole topic)
For full explanations and worked calculations, read the study guide first.
These notes cover section 3.5, Unit 5: Geographical and Fieldwork skills, of the OxfordAQA International AS and A-level Geography (9635) specification, Version 3.2: the geographical skills checklist (3.5.1) and fieldwork skills (3.5.2). Unit 5 is a 1 hour 30 minute written exam with 60 marks, all questions compulsory, worth 20% of the International A-level, and 15 of its marks assess your own investigation. The skills checklist is also needed for Units 1 to 4.
When you have revised, test yourself with the practice questions. For how the papers fit together, see the exam preparation guide. Track your progress on the OxfordAQA A-level Geography hub and checklist.
Unit 5 at a glance
- Format: written exam, 1 hour 30 minutes, 60 marks, answer all questions.
- Weighting: 20% of the International A-level (AO1 about 5.0%, AO2 about 6.0%, AO3 about 9.0%).
- Own investigation: 15 of the 60 marks.
- Two kinds of fieldwork question: unfamiliar (apply fieldwork knowledge to a new scenario) and familiar (your own experiences and findings).
- Command words: not printed in the specification; your teacher will confirm the list.
Key terms
| Term | Definition |
|---|---|
| Annotation | A label that explains a feature, not just names it |
| Choropleth map | Areas shaded according to a rate or density |
| Isoline map | Lines joining points of equal value |
| Dot map | Each dot stands for a fixed number of items |
| Flow line | Line whose width is proportional to the volume moving along a route |
| Desire line | Straight line from origin to destination, ignoring the route |
| Trip line | One line for each individual journey |
| Proportional divided circle | Circle with area proportional to its total, divided into segments |
| Triangular graph | Plots three components that add to 100% |
| Logarithmic scale | Each cycle is a tenfold increase; compresses a wide range |
| Atlas map | Small-scale map giving the regional or global context of a place or pattern |
| Dispersion diagram | Each value plotted as a dot on a vertical scale to show spread |
| Inter-quartile range | Upper quartile minus lower quartile: the spread of the middle half |
| Standard deviation | Average spread of values around the mean |
| Null hypothesis | Statement that there is no relationship or no difference |
| Significance level | The chance probability below which you reject the null hypothesis (0.05 or 0.01) |
| Degrees of freedom | Number of values free to vary; sets the critical value row |
| Risk assessment | Identifying hazards, judging their risk and setting control measures |
| Stratified sampling | Sample split in proportion to known sub-groups |
| Primary data | Data you collect yourself |
| Secondary data | Data collected by someone else |
Techniques at a glance
| Technique | What it does | Formula or rule | One evaluation point |
|---|---|---|---|
| Mean | Average of all values | Sum / n | Distorted by extreme values |
| Median | Middle value | Position (n + 1) / 2 | Ignores the size of other values |
| Mode | Most frequent value | Count | May not exist or may be unrepresentative |
| Range | Total spread | Highest - lowest | One outlier changes it |
| IQR | Spread of middle half | UQ - LQ; LQ at (n + 1) / 4, UQ at 3(n + 1) / 4 | Ignores the tails |
| Standard deviation | Spread around the mean | Square root of [sum of (x - mean)^2 / n] | Some texts use n - 1; check with your teacher |
| Spearman’s rank (Charles Spearman, 1904) | Strength and direction of a relationship between paired data | rs = 1 - 6(sum of d^2) / (n^3 - n) | Shows association, never causation; uses ranks so ignores the size of gaps |
| Chi-square (Karl Pearson, 1900) | Whether observed frequencies differ from expected | Sum of (O - E)^2 / E | Needs raw counts; expected values of at least 5 |
| Significance test | Probability a result is chance | Compare with critical value at the right df or n | Significant does not mean important or causal |
Critical values to recognise (from standard tables):
- Spearman’s rank, n = 10, two-tailed (non-directional hypothesis): 0.648 (0.05), 0.794 (0.01). One-tailed (directional): 0.564 (0.05), 0.745 (0.01).
- Chi-square, df = 1: 3.84 (0.05), 6.63 (0.01). df = 2: 5.99 (0.05), 9.21 (0.01). df = 3: 7.81 (0.05), 11.34 (0.01).
In the exam you will normally be given the table. Use it.
Graphs and maps: which to use
- Change over time: line graph (compound if showing parts of a total).
- Comparing categories: bar graph (comparative, compound or divergent).
- Relationship between two variables: scatter graph with best fit line, then Spearman’s rank.
- Proportions: pie chart; proportional divided circles if totals differ too.
- Three parts adding to 100%: triangular graph.
- Very wide range of values: logarithmic scale.
- Spread and outliers in a small data set: dispersion diagram.
- Regional or global context of a place or pattern: atlas maps.
- Values at points on a map: located proportional symbols.
- Movement: flow lines (volume), desire lines (origin to destination), trip lines (individual journeys).
- Patterns over an area: choropleth (by area), isoline (continuous change), dot (density).
ICT skills
- Remotely sensed data: satellite, aerial or drone imagery; large areas and change over time; limited by cloud, resolution and the need for ground checks.
- Electronic databases: census, flow records, statistics; large and consistent but collected for other purposes.
- Crowd sourcing and big data: volunteered maps, geotagged posts, phone data; huge and fast but unrepresentative, with privacy concerns.
Fieldwork stages (3.5.2.1-3.5.2.5)
- Planning and preparation: aims, location, a justified hypothesis or research question, appropriate methods, background research from secondary sources, and a risk assessment.
- Collection of data: primary and secondary methods, each justified; sampling type (random, systematic, structured/stratified).
- Presentation: maps, graphs, photographs, field sketches, tables, quotations, with justification.
- Analysis: statistical techniques where appropriate, other techniques where not.
- Conclusions and evaluation: accept or reject the hypothesis; ethics and the impact of collecting and representing data; increased understanding of the place and ideas; evaluate every stage; suggest improvements and future use.
The specification requires every student to do a personal investigation. If practical fieldwork is not possible, it allows school-grounds enquiries, interviews in school or at home, or raw unprocessed data from your teacher that you help plan and sample. Pre-processed data alone is not enough.
Must-know distinctions
- Mean vs median: use the median when there are extreme values.
- Range vs IQR vs standard deviation: range is crude; IQR ignores extremes; SD uses every value.
- Random vs systematic vs stratified: chance, regular interval, or proportional to sub-groups.
- Correlation vs causation: rs shows that two variables change together, not that one causes the other.
- Reliability vs validity: reliable means repeatable; valid means it measures what you meant to measure.
- Familiar vs unfamiliar fieldwork questions: your own enquiry, or a new scenario in the paper.
- Choropleth vs isoline: choropleth shades bounded areas; isolines show continuous change across boundaries.
- Pie chart vs proportional divided circle: the second also shows different totals through circle area.
Mini essay plan
“Evaluate the extent to which your sampling strategy allowed you to reach a reliable conclusion in your own fieldwork investigation.”
- Introduction: your aim and hypothesis, the place and date, and the sampling method in one sentence.
- Strengths: why the method suited your question; how many samples; coverage of the study area.
- Weaknesses: a specific bias or gap (time of day, access, sample size, a sub-group missed) and how it affected a named result.
- Effect on the conclusion: how confident can you be in accepting or rejecting the hypothesis? Link to the statistical result if you used one.
- Improvements: a different or combined sampling type, more repeats, or a pilot study, each tied to a named weakness.
- Judgement: to what extent the conclusion is reliable, and what further work would make it secure.
Quick self-test
- Name the three types of sampling listed in the specification.
- What is the difference between a desire line and a flow line?
- Find the median of 7, 3, 9, 4, 12.
- If one proportional circle shows a value four times larger than another, how much larger is its radius?
- Calculate rs when the sum of d^2 = 24 and n = 10.
- How many marks in Unit 5 assess your own investigation?
- State the degrees of freedom for a chi-square test with 2 rows and 3 columns.
- Why should choropleth maps show rates rather than totals?
- Give one limitation of crowd-sourced data.
- What does a logarithmic scale show by equal slopes?
- Name the two ways fieldwork is assessed in Unit 5.
Answers
- Random, systematic and structured/stratified.
- A desire line joins origin and destination in a straight line; a flow line follows the route and its width shows volume.
- In order 3, 4, 7, 9, 12, so the median is 7.
- Two times larger, because the area (not the radius) is proportional to the value.
- rs = 1 - (6 x 24) / 990 = 1 - 144 / 990 = 0.855.
- 15 out of 60.
- (2 - 1) x (3 - 1) = 2.
- Large areas tend to have large totals simply because of their size, which hides the real pattern.
- It is unrepresentative, because only people with the technology and willingness to contribute are included.
- Equal percentage (proportional) rates of change, not equal absolute changes.
- Unfamiliar fieldwork questions and familiar fieldwork questions.
Where marks are usually lost
- Giving a number with no units, no rounding sense and no interpretation.
- Ranking the two Spearman variables in opposite directions, which flips the sign of rs.
- Not averaging tied ranks.
- Accepting or rejecting the null hypothesis without quoting the critical value and significance level.
- Claiming a significant correlation proves cause and effect.
- Using percentages in a chi-square test.
- Naming a sampling method without explaining why it suits the question.
- Listing hazards in a risk assessment with no control measures.
- Writing about your own fieldwork in general terms, with no place, date, numbers or result.
- Suggesting “collect more data” without saying what, where and why.
Official syllabus
These notes follow the OxfordAQA International AS and A-level Geography (9635) specification, Version 3.2, section 3.5 (Unit 5: Geographical and Fieldwork skills) and the scheme of assessment in section 4. Check the current version on the OxfordAQA website.
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