1.1.3Forces and Motion
Core Practical: Investigating Motion — Edexcel International GCSE Science Double Award 4SD0 - Physics Revision Notes & Topical Questions
5 min read 9 parts Lesson 4 of 17
Part 1 of 7The aim
This core practical investigates how objects move, using a trolley or a toy car on a ramp. You measure distance and time, calculate speed and, with more than one speed measurement, find the acceleration. You must be able to describe the method, identify the variables, process the results and evaluate the experiment.
A typical question: how does the speed (or acceleration) of a trolley depend on the angle of the ramp?
Part 2 of 7Apparatus and method
Typical apparatusa ramp or runway, a trolley, a metre rule, a stopwatch or light gates connected to a data logger, a card of known length attached to the trolley, and books or a stand to adjust the height.
- Use two light gates (or one light gate that measures two intervals) to find the speed at two points and the time between them.
The acceleration is found from a = (v − u) ÷ t, where u and v are the speeds at the two gates and t is the time between them (see 1.1.4).
Part 3 of 7Variables
For a fair test, only the independent variable should change. If the mass is also changed, you would not know which change caused the effect.
Part 4 of 7Errors and improvements
Plot a graph of the dependent variable against the independent variable. Draw a line of best fit, which passes through or close to most points, and use it to describe the relationship, for example that acceleration increases as the ramp gets steeper.
Part 5 of 7Safety
Place a block or a buffer at the end of the runway to stop the trolley hitting the floor or the experimenter's feet, and keep the area free of obstacles. Use a stand firmly clamped so the ramp cannot slip.
This practical uses ideas in 1.1.2 (speed), 1.1.4 (acceleration) and 1.1.5 (velocity-time graphs).
Part 6 of 7Presenting and analysing the data
Record your results in a table with headings that include units, such as 'Time / s'.
If the points lie close to a straight line through the origin, the quantities are directly proportional. A conclusion should refer to the data: for example, 'as the height of the ramp doubled, the acceleration also roughly doubled'. To evaluate, comment on how reliable the results were, which measurements were least accurate, and one change to improve the investigation.
Finally, state clearly the conclusion you can draw and the limits of the evidence: results from three repeats at five angles support a trend but do not prove an exact law.
Part 7 of 7Worked examples
A trolley travels 1.20 m down a ramp in times 1.52 s, 1.48 s and 1.50 s. Find the mean time and the average speed.
Mean time = (1.52 + 1.48 + 1.50) ÷ 3 = 1.50 s.
Average speed = 1.20 ÷ 1.50 = 0.80 m/s.
A card of length 0.050 m passes the first light gate in 0.025 s and the second in 0.010 s. The time between the gates is 0.40 s. Find the acceleration.
u = 0.050 ÷ 0.025 = 2.0 m/s.
v = 0.050 ÷ 0.010 = 5.0 m/s.
a = (v − u) ÷ t = (5.0 − 2.0) ÷ 0.40 = 7.5 m/s².
What the symbols mean: a = acceleration (m s−2) · v = final velocity · u = initial velocity (m s−1) · Δv = change in velocity · t = time taken (s)Why is it better to time 1.0 m than 0.1 m with a stopwatch?
A reaction time of about 0.2 s is a fixed absolute error. A short time of 0.2 s would have a 100% error, whereas a time of 1.5 s has a smaller percentage error (about 13%). A longer distance gives a longer time and so a smaller percentage uncertainty.
Key terms
| Term | Meaning |
|---|---|
| Independent variable | The variable you deliberately change. |
| Dependent variable | The variable you measure. |
| Control variable | A variable kept constant in order to make a fair test. |
| Light gate | A sensor that records the time for which a beam is broken. |
| Reaction time | Time delay between an event and a person's response, about 0.2 s. |
Avoid these mistakes
Last updated: