6.10Chapter 6: Forces, Motion and Pressure
Presenting data from springs — Alhussan Physics - Stage 8 Revision Notes & Topical Questions
5 min read 8 parts Lesson 10 of 19 1 quiz
Lesson summary
Physics 6.10 Presenting data from springs — Hooke's Law and Elastic Limit — Alhussan International Academy — Physics (Stages 7–9) notes: Describe how to record, graph and evaluate a spring-stretching investigation and find the elastic limit.Trampoline springs — A trampoline conta…
- Categoric variable
- Line of best fit
- Anomalous result
- Reliability
- Original length
- Question — How can the elastic limit of a spring be found?
Section 1 of 8Why the elastic limit matters
Trampoline springs
- A trampoline contains many springs that must stay below their elastic limit at the maximum weight on the label.
Question
- How can the elastic limit of a spring be found?
Section 2 of 8Method for stretching a spring
1
Measure the length of the spring with no weights on it; this is the original length.
2
Record zero force and zero extension in the table.
3
Add one 1 N weight and measure the new length with a ruler.
4
Subtract the original length from the new length to find the extension and write it in the table.
5
Keep adding weights, measuring each time, until the load reaches 8 N.
6
Repeat the whole experiment and calculate the mean extension for each weight.
Variables
- Force is the independent variable and extension is the dependent variable.
Control
- Use the same spring and ruler, and read the ruler at eye level.
Section 3 of 8Recording results in a table
Headings
- Each column has a heading with the quantity and its unit, such as Force (N), Length (cm) and Extension (cm).
Repeats
- The table has space for all repeat measurements and the mean.
Categoric variable
- If a variable is a name, such as colour of spring, the results cannot be shown on a line graph.
Section 4 of 8Drawing the graph
Variables
- Both weight and extension are continuous variables, so a line graph is plotted.
Axes
- Weight (force) is on the horizontal axis and mean extension on the vertical axis.
Line of best fit
- It goes through most points and is a smooth line or curve.
- It starts at the origin (0, 0), because the extension is zero when the force is zero.
- The line is straight at first, then curves upwards as the load increases.
Section 5 of 8Hooke's law and the elastic limit
Hooke's law
- The extension is directly proportional to the force, giving a straight line through the origin.
Elastic limit
- Beyond this force the graph curves because the extension increases faster than the force.
- When the force is removed the spring does not return to its original length.
- If a spring fails to return after a 6 N load, then 6 N is beyond its elastic limit.
Section 6 of 8Anomalous results and reliability
Anomalous result
Anomalous result a result that does not fit the pattern.
- It is probably caused by a measurement error and should be identified on the graph.
- It should be repeated or checked.
Reliability
- Repeating each measurement, for example three times, makes the data more accurate and reliable.
- A ruler with finer divisions increases precision.
- Possible errors include a ruler zero that does not match the bottom of the spring and a swinging spring.
Section 7 of 8Key terms
| Term | Meaning |
|---|---|
| Hooke's law | Extension is proportional to force, up to the elastic limit. |
| Elastic limit | The point beyond which a spring does not return to its original length. |
| Anomalous result | A result that does not fit the pattern of the other results. |
| Line of best fit | A smooth line or curve passing through or near most points. |
| Original length | The length of a spring with no force on it. |
| Reliable | Giving similar results when measurements are repeated. |
Section 8 of 8Exam technique
1
Plotting a bar chart for force and extension — both are continuous, so use a line graph.
2
Joining every point with a ruler — draw a smooth line of best fit that passes near most points.
3
Ignoring an anomalous result — it should be identified and checked or repeated.
4
Thinking the spring obeys Hooke's law at any force — only below the elastic limit.
Marked practiceQuizzes for this lesson
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