๐ง Test Your Knowledge!
Graphical Skills ยป Systems Diagrams and Triangular Graphs
What you'll learn this session
Study time: 30 minutes
- How to interpret and create systems diagrams
- Understanding open and closed systems in geography
- How to read and construct triangular graphs
- Practical applications of systems diagrams and triangular graphs in geography
- How to use these graphical skills in your iGCSE Geography exams
Systems Diagrams in Geography
Systems diagrams are visual tools that help us understand how different parts of a geographical system connect and interact with each other. They're incredibly useful for showing relationships between physical and human elements in our world.
Key Definitions:
- System: A collection of parts and processes that interact together.
- Input: What goes into a system (e.g., rainfall into a drainage basin).
- Output: What comes out of a system (e.g., water leaving a drainage basin).
- Stores: Places where material or energy is held within a system.
- Flows: The movement of material or energy between parts of a system.
- Feedback: When outputs from a system affect future inputs.
📝 Open Systems
Open systems exchange both energy and matter with their surroundings. Most geographical systems are open.
Example: A river basin receives inputs (rainfall), processes them (runoff, infiltration) and produces outputs (river discharge, evaporation).
🔒 Closed Systems
Closed systems exchange energy but not matter with their surroundings. They're rare in geography but useful as models.
Example: The global water cycle is nearly closed as water is neither created nor destroyed, just recycled.
Creating Systems Diagrams
Systems diagrams use boxes and arrows to show how different components interact. They help simplify complex relationships and processes.
How to Draw a Systems Diagram
- Identify the system boundary (what's included and what's not)
- List all the components (stores) within the system
- Draw boxes to represent each component
- Draw arrows to show flows between components
- Label inputs entering the system and outputs leaving it
- Add feedback loops where outputs affect inputs
Example: Coastal System
A coastal system includes inputs like wave energy and sediment supply, processes like erosion and transportation and outputs like sediment deposition or loss. The system stores include beaches, cliffs and offshore deposits.
💡 Positive Feedback
When a change in the system enhances or amplifies the original change, creating a snowball effect.
Example: Deforestation โ Less interception โ More runoff โ More erosion โ Less vegetation โ Even more runoff
⚖ Negative Feedback
When a change in the system counteracts the original change, creating balance or equilibrium.
Example: Rising temperatures โ More evaporation โ More cloud cover โ Less solar radiation reaching Earth โ Cooling effect
Triangular Graphs
Triangular graphs (also called ternary graphs or tri-plots) are used to display the proportions of three variables that sum to 100%. They're especially useful in geography for showing soil composition, sediment analysis and population structures.
Key Features:
- Each corner of the triangle represents 100% of one variable
- Each side represents 0% of the opposite variable
- Any point within the triangle shows the proportion of all three variables
- The three values always add up to 100%
Reading Triangular Graphs
To read a point on a triangular graph:
- Draw lines from the point parallel to each side of the triangle
- Read where these lines intersect the scales on each side
- These three values will add up to 100%
Case Study: Soil Texture Triangle
The soil texture triangle is one of the most common triangular graphs in geography. It shows the proportion of sand, silt and clay in soil samples. The position on the triangle determines soil classification (e.g., sandy loam, silty clay).
For example, a soil with 40% sand, 40% silt and 20% clay would be classified as a loam. This information helps geographers understand drainage, fertility and other soil properties.
Creating Triangular Graphs
To plot data on a triangular graph:
- Ensure your three variables sum to 100%
- Find the percentage of the first variable on the bottom axis
- Draw a line parallel to the left side of the triangle
- Find the percentage of the second variable on the right axis
- Draw a line parallel to the right side of the triangle
- The intersection of these two lines is your data point
🌍 Physical Geography
Used for soil classification, sediment analysis and rock composition studies.
🏠 Human Geography
Used for population structure, employment sectors and land use analysis.
📊 Exam Skills
Practice interpreting and drawing both systems diagrams and triangular graphs for your iGCSE exams.
Practical Applications in Geography
Systems Diagrams Applications
Systems diagrams are particularly useful for understanding:
- Hydrological cycles and river systems
- Coastal processes and management
- Weather systems and climate change
- Urban development and population change
- Economic development and resource management
Triangular Graphs Applications
Triangular graphs are commonly used for:
- Soil texture classification
- Beach sediment analysis
- Employment structure (primary, secondary, tertiary sectors)
- Population age structure (young, working-age, elderly)
- Energy mix analysis (fossil fuels, nuclear, renewables)
Exam Tip: Graphical Skills
In your iGCSE Geography exam, you might be asked to:
- Complete a partially drawn systems diagram
- Interpret what a systems diagram shows about a geographical process
- Plot data on a triangular graph
- Interpret data from a triangular graph
- Compare different points on a triangular graph
Practice these skills regularly with different geographical examples!
Bringing It All Together
Both systems diagrams and triangular graphs are powerful tools for visualising and analysing geographical data. They help simplify complex relationships and make patterns easier to spot.
When studying geographical processes, try to think about:
- What are the inputs, outputs, stores and flows?
- Is there feedback in the system? Is it positive or negative?
- How might changes to one part affect the whole system?
- When looking at three-variable data, could a triangular graph help visualise it?
Remember that these graphical skills aren't just for exams - they're ways of thinking about geographical relationships that will help you understand the world around you!
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