Graphs & Diagrams (CIE IGCSE Geography)

Revision Note

Test Yourself
Jacque Cartwright

Expertise

Geography Content Creator

Graphs & Diagrams

Key terminology

Term Definition

Continuous data

Numerical data that can take any value within a given range, e.g. heights and weights

Discrete data

Numerical data that can only take certain values, e.g. shoe size

Quantitative data

 Results that can be expressed using numerical values

Qualitative data

Results that can’t be expressed as numbers, e.g. opinions

Line graph

  • One of the simplest ways to display continuous data
  • Both axes are numerical and continuous
  • Used to show changes over time and space
Strengths Limitations
Shows trends and patterns clearly Does not show causes or effects
Quicker and easier to construct than a bar graph Can be misleading if the scales on the axis are altered
Easy to interpret  If there are multiple lines on a graph it can be confusing
Anomalies are easy to identify Often requires additional information to be useful

  • A river cross-section is a particular form of line graph because it is not continuous data, but the plots can be joined to show the shape of the river channel

line-graph

Bar chart

  • A bar chart is the simplest form of displaying data
  • Each bar is the same width, but can have varying lengths
  • Each bar is drawn an equal distant apart (equidistant)
  • The data is discrete data
  • Bar graphs are useful for:
    • Comparing classes or groups of data
    • Changes over time
Strengths Limitations
Summarises a large set of data  Requires additional information
Easy to interpret and construct Does not show causes, effects or patterns, can be too simplistic
Shows trends clearly Can only be used with discrete data

bar-graph

Histograms

  • Histograms show continuous data
  • Always use a ruler to draw the bars
  • All bars should be the same width 
  • The top of the bar should reach the number on the side of the graph that is being represented
  • There should be no gaps, all bars should be touching
  • Ensure all axes are labelled and that the graph has a title

Strengths Limitations
Large data sets can be graphed easily
They can only be used for numerical data
You can compare data Can be difficult to pinpoint exact data values

histogram

Compound or divided bar chart

  • The bars are subdivided to show the information with all bars totalling 100%
  • Divided bar charts show a variety of categories
  • They can show percentages and frequencies

Strengths Limitations
A large amount of data can be shown on one graph A divided bar chart can be difficult to read if there are multiple segments 
Percentages and frequencies can be displayed on divided bar char Can be difficult to compare sometimes

compound-bar-chart

Population pyramid

  • A type of histogram
  • Used to show the age-sex of a population
  • Can be used to show the structure of an area/country
  • Patterns are easy to identify
Strengths  Limitations

Easy to compare age and sex data

Can take a long time to construct
Easy to read and annotate Detail can be lost in the data (figures just show a cohort); additional annotations may be necessary

population-pyramid

Pie chart

  • Used to show proportions, the area of the circle segment represents the proportion
  • A pie chart can also be drawn as a proportional circle 
  • Pie charts can be located on maps to show variations at different sample sites
  • Percentage of pie chart must add to 100%
  • To calculate degrees of the pie chart (which totals 360°) divide the percentage by 100 and then multiply by 360
  • Each segment should be a different colour
Strengths  Limitations
Clearly shows the proportion of the whole Does not show changes over time, hard to compare two sets of data
Easy to compare different components Difficult to understand without clear labelling
Easy to label Calculating the size of each section can be difficult 
Information can be highlighted by separating segments Can only use for a small number of categories otherwise lots of segments become confusing

pie-chart

Pie Chart Showing Energy Sources in an Area

Exam Tip

To work out the percentage increase/decrease, work out the difference between the two numbers, divide the difference by the first number, then multiply this number by 100.

For example, the difference between 37 and 43 is 6. Then 6 / 37 x 100 = 16.21.

The percentage increase is therefore 16.21%.

Rose diagram

  • Use multidirectional axes to plot data with bars
  • Compass points are used for the axis's direction
  • Can be used for data such as wind direction, noise or light levels

rose-diagram

Wind Direction Shown on a Rose Diagram

Triangular graph

  • Have axes on three sides all of which go from 0-100
  • Used to display data which can be divided into three
  • The data must be in percentages 
  • Can be used to plot data such as soil content, employment in economic activities
  • Read each side carefully so you are aware which direction the data should go in

triangular-graph

Scatter graph

  • Points should not be connected
  • The best fit line can be added to show the relations
  • Used to show the relationship between two variables
    • In a river study, they are used to show the relationship between different river characteristics such as the relationship between the width and depth of the river channel
Strengths Limitations
Clearly shows data correlation Data points cannot be labelled
Shows the spread of data Too many data points can make it difficult to read
Makes it easy to identify anomalies and outliers Can only show the relationship between two sets of data

scattergraph

Scatter graph to show the Relationship Between Width and Depth on a River Long Profile

Types of correlation

  • Positive correlation
    • As one variable increases, so too does the other
    • The line of best fit goes from bottom left to top right of the graph
  • Negative correlation 
    • As one variable increases the other decreases
    • The line of best fit goes from the top left to the bottom right of the graph

  • No correlation
    • Data points will have a scattered distribution
    • There is no relationship between the variables

types-of-correlation

Worked example

Making predictions from a set of data

  • You may be asked to make a prediction for the next step in given data (either table or graph form) in your exam
  • Study the data carefully
  • Look at the direction in which the data is going
    • Are the numbers increasing or decreasing?
    • Is there a clear pattern forming? 
    • E.g. does the data point value change by 3, 4, 6 etc. each time 
  • Study the scatter graph below, which shows the cost against distance travelled

scattergraph-example

  • Predict what the cost at would be at 1.75km
  • Answer:
    • To predict the cost at 1.75 km, look at the cost at 1.5 km and 2.0 km
    • Then follow the line of best fit to predict the value at 1.75 km
    • Cost would be £1.3

Exam Tip

In the exam, you will not be asked to draw an entire graph. However, it is common to be asked to complete an unfinished graph using the data provided. You may also be asked to identify anomalous results or to draw the best fit line on a scatter graph.

  • Take your time to ensure that you have marked the data on the graph accurately
  • Use the same style as the data which has already been put on the graph
    • Bars on a bar graph should be the same width
    • If the dots on a graph are connected by a line you should do the same

Choropleth map

  • Maps which are shaded according to a pre-arranged key
  • Each shade represents a range of values
  • It is common for one colour in different shades to be used
  • Can be used for a range of data such as annual precipitation, population density, income levels, etc...
Strengths Limitations
The clear visual impression of the changes over space Makes it seem as if there is an abrupt change in the boundary
Shows a large amount of data Distinguishing between shades can be difficult
Groupings are flexible  Variations within the value set are not visible

choropleth-map

Proportional symbols map

  • The symbols on the map are drawn in proportion to the variable represented
  • Usually, a circle or square is used but it could be an image
  • Can be used to show a range of data, for example, population, wind farms and electricity they generate, traffic or pedestrian flows
Strengths Limitations
Illustrates the differences between many places Not easy to calculate the actual value
Easy to read Time-consuming to construct
Data is specific to particular locations Positioning on a map may be difficult, particularly with larger symbols

proportional-circle-map

Proportional Circles Map Showing GDP (Billion US$) across Europe

Pictograms

  • These are a way of displaying data using symbols or diagrams drawn to scale
  • Useful way of showing data if accuracy is not too important and data is discrete
  • Years do not need to be continuous
  • Symbols do not need to be whole but can represent a proportion
  • A key is needed to show if the total number of objects or events that image represents exceeds one

How to read a pictogram

  • Step 1: Read the problem carefully and identify the specific information requested from the pictograph
  • Step 2: Count the symbols corresponding to the desired information and report the count

pictogram

  • In the pictogram above, you can see that 4 shoppers walked to the supermarket, but only one used a taxi
  • The majority of shoppers used a car to travel to the supermarket

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Jacque Cartwright

Author: Jacque Cartwright

Jacque graduated from the Open University with a BSc in Environmental Science and Geography before doing her PGCE with the University of St David’s, Swansea. Teaching is her passion and has taught across a wide range of specifications – GCSE/IGCSE and IB but particularly loves teaching the A-level Geography. For the last 5 years Jacque has been teaching online for international schools, and she knows what is needed to pass those pesky geography exams.