GCSE (9–1) · GCSE Physics (Foundation and Higher)
Chapter 9 Practice Paper
Stopping distances
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Original practice material written for the MOE GCSE Physics syllabus. It is not an official MOE or school examination paper. Chapter 9: thinking and braking distance, reaction-time factors, road and vehicle factors, braking energy transfer, speed-squared scaling, and force estimates in emergency stops.
| For Examiner’s Use | |
|---|---|
| Section A | / 10 |
| Section B | / 20 |
| Total | / 30 |
Section A: Multiple-choice questions[10 marks]
Choose one answer for each question. Each question is worth 1 mark.
The stopping distance of a car is
While a driver is reacting, the car’s speed is
Which factor affects only the thinking distance?
For the same deceleration, braking from 20 m/s instead of 10 m/s multiplies the braking distance by
The energy shed by the brakes during a stop comes from the
Braking at 4.0 m/s² from 24 m/s needs a distance of
Wet leaves on the road are dangerous because they
A typical alert reaction time is about
Braking from 30 m/s at 6.0 m/s² needs a distance of
A heavier van stops more slowly mainly because its brakes must shed more
Section B: Structured questions[20 marks]
Answer all questions in the spaces provided.
A driver travelling at 25 m/s spots a hazard. Their reaction time is 0.80 s; the brakes then decelerate the car at 6.25 m/s².
Work out the thinking distance.
Work out the braking distance.
State the total stopping distance.
Name one real-world condition that stretches stopping distances beyond these figures.
This question is about braking physics.
Explain why the braking distance grows with the square of the speed, using kinetic energy.
A 1 400 kg car brakes from 28 m/s to rest in 140 m. Calculate the deceleration and the braking force.
Explain one danger of braking with a force much larger than this.
State where the removed kinetic energy goes.
A road-safety officer compares two drivers at 31 m/s: one alert (0.7 s reaction), one sleepy (2.1 s reaction). Both brake at 5.5 m/s².
Calculate the alert driver’s total stopping distance.
Calculate how much further the sleepy driver stops.
State the physics conclusion about reaction time and speed.
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