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AQA GCSE Geography (8035) · Geographical Skills
Mini-Lesson

Geographical Skills

This mini-lesson walks you through the whole of the AQA GCSE Geographical Skills unit: map skills (grid references, scale and distance), graph skills (choosing and reading graphs), numerical & statistical skills (mean, median, mode, range), qualitative and quantitative data, and GIS.

N grid squares reading graphs

Work through each screen, answer the questions as you go (multiple-choice, short-answer and games) and collect ⭐ stars. Press Start when you're ready.

Map skills

Atlas maps and direction

Geographical skills start with reading maps. On an atlas map, place is given by latitude (lines running east–west, measuring degrees north/south of the Equator) and longitude (lines running north–south, measuring degrees east/west of the Prime Meridian).

Direction is given using a compass:

  • The 8-point compass: N, NE, E, SE, S, SW, W, NW.
  • The 16-point compass adds the in-between directions (e.g. NNE, ENE, SSW).

Key idea: geographers use maps at different scales — from a world atlas down to a detailed local map. The Ordnance Survey (OS) maps of Great Britain are the ones you use most for grid references.

Map skills

OS maps and scale

An OS map is drawn to a scale — the ratio between distance on the map and real distance on the ground. You mainly meet two scales:

  • 1:25,000 — very detailed; 4 cm on the map = 1 km on the ground (each grid square is 4 cm across).
  • 1:50,000 — covers more area; 2 cm on the map = 1 km on the ground (each grid square is 2 cm across).

To measure a straight-line distance, use a ruler; for a curved distance (a winding road or river), lay a piece of string or paper along it, mark the length, then measure it against the scale bar.

Why 4 cm = 1 km at 1:25,000? 1 cm on the map stands for 25,000 cm on the ground. 25,000 cm = 250 m, so 4 cm = 1,000 m = 1 km. At 1:50,000, 1 cm = 500 m, so 2 cm = 1 km.

Map skills

Grid references: four-figure vs six-figure

OS maps are covered by a grid of numbered blue lines. The vertical lines are eastings (numbers increase to the east →) and the horizontal lines are northings (numbers increase to the north ↑). Always read easting first, then northing — "along the corridor, then up the stairs".

43 44 21 22 square 4321 (4-figure = whole 1 km square) 5 tenths → 7 ↑ point 435 217 (6-figure)
A four-figure reference (e.g. 4321) names a whole 1 km square — easting 43, northing 21. A six-figure reference splits that square into tenths to pinpoint one place: 5 tenths across and 7 tenths up gives 435 217.
Quick check

Reading a four-figure reference

?A church lies inside the grid square whose bottom-left corner is at easting 18 and northing 07. What is the correct four-figure grid reference for that square?
Map skills

Pinpointing with six figures

A four-figure reference only tells you the square. To be more precise, imagine the 1 km square divided into a 10 × 10 grid of tenths.

  • Read the easting of the bottom-left corner, then add how many tenths to the right your point is.
  • Read the northing, then add how many tenths up your point is.

So for a point in square 4321 that is 5 tenths across and 7 tenths up, the six-figure reference is 435 217 — the extra digit is inserted after each pair.

Common slip: keep easting and northing in order. The first three digits are the easting (43 + 5 = 435) and the last three are the northing (21 + 7 = 217). Never swap them.

Quick check

Which is a six-figure reference?

?Which of these is correctly given as a six-figure grid reference, precise to one place within a square?
Quick check

Using scale to measure distance

?On a 1:50,000 OS map, a straight footpath measures 6 cm long. How far is that on the ground?
Map skills

Contours, relief and symbols

OS maps show relief (the shape and height of the land) using:

  • Contour lines — thin orange lines joining places of equal height. Lines close together = a steep slope; lines far apart = a gentle slope.
  • Spot heights and triangulation pillars — an exact height printed at a point.

Maps also use symbols to pack in information — a blue P for parking, a small cross for a church, a blue triangle for a youth hostel and so on (check the map key). You can use symbols, contours and grid references together to describe a route or draw a cross-section or sketch map.

Describing relief: use contour patterns and spot heights — e.g. "the land rises steeply from 50 m to 200 m in the north-east, then flattens into a plateau." Always support a description with figures from the map.

Graph skills

Choosing the right graph

Different data suit different graphs. AQA expects you to choose and interpret a wide range:

  • Line graph — continuous change over time (e.g. temperature through the year, population growth).
  • Bar chart / histogram — comparing separate categories or grouped data.
  • Pie chart / divided (compound) bar — proportions of a whole (percentages that add to 100%).
  • Scatter graph — the relationship (correlation) between two variables.
  • Climate graph — bars for rainfall and a line for temperature on the same axes.
  • Also: pictograms, triangular graphs, radial graphs, flow-line/desire-line maps, isolines, choropleth and dot maps, and proportional symbols.
Graph skills

Scatter graphs and correlation

A scatter graph plots one variable against another to show whether they are linked. The pattern of points shows the correlation:

Positive ↗ Negative ↘ No correlation
Positive: as one goes up, so does the other. Negative: as one goes up, the other goes down. None: no clear pattern. A single point far from the trend is an anomaly.

Watch out: correlation does not prove one thing causes the other. A scatter graph shows a relationship, but there could be another factor behind it.

Quick check

Picking the best graph

?You want to show how a town's average monthly temperature changes across the 12 months of a year — a continuous change over time. Which graph is most suitable?
Graph skills

Reading a climate graph

A climate graph combines two data sets: bars for average monthly rainfall (read off the right-hand axis) and a line for average monthly temperature (read off the left-hand axis).

°C mm J F M A M J J A S O N D bars = rainfall (mm) · line = temperature (°C)
To read a value, go up from the month to the top of the bar (rainfall, right axis) or to the line (temperature, left axis), then across to the correct axis. Here temperature peaks in summer (Jul) and rainfall is highest in winter.
Numerical & statistical

Mean, median, mode and range

These measures of central tendency (plus range) summarise a set of data:

  • Mean — add up all the values and divide by how many there are.
  • Median — the middle value when the data are put in order.
  • Mode — the value that occurs most often.
  • Range — the highest value minus the lowest value (a measure of spread).
Tiny worked examples (all checked)

Mean of 2, 4, 9 → (2 + 4 + 9) ÷ 3 = 15 ÷ 3 = 5.

Median of 3, 7, 8, 12, 20 → the middle of five values = 8.

Mode of 4, 4, 7, 9 → the most common value = 4.

Range of a set with highest 12 and lowest 5 → 12 − 5 = 7.

Quick check

Calculate the mean

?Five rain-gauge readings (in mm) are 10, 20, 30, 40, 50. What is the mean rainfall?
Quick check

Find the median

?Seven villages have these populations: 120, 200, 150, 90, 300, 180, 210. What is the median population?
Match it

Match the statistic to its meaning

Tap a statistic on the left, then tap its correct definition on the right.

Numerical & statistical

Percentages, percentage change and ratios

Geographers often compare data using:

  • Percentages — a part out of 100. E.g. if 30 of 120 residents cycle to work, that is 30 ÷ 120 × 100 = 25%.
  • Percentage change — (change ÷ original) × 100. If a village grows from 40 to 50 people, the change is 10, so 10 ÷ 40 × 100 = 25% increase.
  • Ratios — comparing two amounts, e.g. 20 cars to 5 buses simplifies to a ratio of 4 : 1.

When reading a table of data, look for the biggest and smallest values, describe the overall trend, and pick out any anomaly — a value that does not fit the pattern.

Checked: 30 ÷ 120 × 100 = 25%. From 40 to 50 is a rise of 10; 10 ÷ 40 = 0.25 = 25% increase. 20 : 5 divides by 5 to give 4 : 1.

Data types

Quantitative vs qualitative data

Geographers collect two kinds of data:

  • Quantitative data — numbers and measurements you can count or record precisely (e.g. a pedestrian count, rainfall in mm, traffic totals). It can be put straight into graphs and calculations.
  • Qualitative data — opinions, descriptions and feelings that are not numbers (e.g. a resident's view on traffic, a description of how a place feels, a photo caption).

Tip: if you can put it in a table of numbers, it's quantitative. If it's someone's words, opinion or a description, it's qualitative. Good fieldwork often uses both.

Sort it

Quantitative or qualitative?

Tap the correct data type for each piece of data.

Sort it

Line graph or pie chart?

Tap a data set, then tap the box for the best way to show it.

📈 Best shown on a LINE graph

🥧 Best shown on a PIE chart

Explain it

Your turn — describing data

A line graph shows a town's population rising steadily from 1900 to 2020, apart from a small dip during the 1940s. Describe this data. Use the words trend, increase and anomaly.
Model answer
  • The overall trend is an increase — the population rises steadily from 1900 through to 2020.
  • The anomaly is the small dip in the 1940s, which does not fit the rising pattern.
  • A good answer quotes figures from the graph (e.g. "rose from about X in 1900 to about Y in 2020") to support the description.
GIS

Geographic Information Systems (GIS)

A GIS is a computer system that stores, displays and analyses spatial (map-based) data as separate layers that can be switched on and combined on one map.

population buildings rivers roads layers combine →
Each layer (roads, rivers, buildings, population…) sits on the same map. Turning layers on or off lets you spot patterns and answer questions.

GIS is used to choose a shop site, plan flood defences, map disease spread, manage satnav and much more — anywhere different spatial data need to be combined and analysed.

Explain it

Your turn — what is GIS?

Explain what a GIS is and give one way it can be useful. Use the words layers and spatial data.
Model answer
  • A GIS is a computer system that stores and displays spatial data (information tied to places on a map).
  • It holds the data as separate layers (e.g. roads, rivers, buildings, population) that can be switched on and combined on one map.
  • This makes it useful for tasks such as choosing the best site for a new shop, planning flood defences or running a satnav — because patterns become easy to see.
Recap

The key ideas to know

Atlas maps: latitude & longitude; direction on the 8- and 16-point compass.

OS scale: 1:25,000 → 4 cm = 1 km; 1:50,000 → 2 cm = 1 km.

Grid references: easting then northing. Four-figure = whole square; six-figure = tenths for a precise point.

Relief: contour lines (close = steep), spot heights, symbols; describe routes & draw cross-sections.

Graphs: line (change over time), bar/histogram (compare), pie/divided bar (proportions), scatter (correlation), climate graph (bars = rain, line = temp).

Statistics: mean (add ÷ count), median (middle when ordered), mode (most common), range (highest − lowest).

Other numbers: percentages, percentage change, ratios; describe trends & anomalies.

Data types: quantitative = numbers; qualitative = opinions/descriptions.

GIS: spatial data held as combinable layers on one map.

You've covered the whole AQA GCSE Geographical Skills unit. Press Finish to see your score.

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