Overview
This lesson should tie together practical evidence, graphs, and the model of elastic behaviour.
What You Need to Know
- Start with the idea that forces can stretch, compress, or deform an object, then narrow the focus
to elastic behaviour in springs.
- Use a spring-loading practical or clear data set to build a load-extension graph from measured
results.
- Keep the straight-line region central so you can see when extension is proportional to force.
- Use the spring constant definition with
F = kx in simple calculations.
- Identify the limit of proportionality as the point where the graph stops being a straight line
through the origin.
How to Work Through It
- Start with a short retrieval prompt on force and extension from everyday examples such as springs
or elastic bands.
- Demonstrate or analyse the spring experiment and build the load-extension graph together.
- Use the graph to identify proportional behaviour, the spring constant, and the limit of
proportionality.
- Finish with short calculation and graph-interpretation questions.
Check Your Understanding
- Check whether you can decide whether a section of graph shows proportional behaviour and explain why.
- Try one hinge question where you identify the spring constant from a graph or a data table.
- Try one graph and check whether you can mark the limit of proportionality.
Common Mistakes
- Assuming any stretched spring still obeys Hooke’s law. Keep the straight-line region
and the limit of proportionality distinct.
- Some confuse extension with total length. Keep both measurements visible in the worked method.
- Unit conversion can weaken spring-constant calculations, especially when extension is given in
centimetres instead of metres.
Next Steps
- Use the past-paper question to reinforce graph reading and spring-constant calculations.
- Carry forward the idea of resultant force and change in motion into Newton’s laws.