A large lorry and a small car are travelling at the same velocity when they both brake and come to rest. Explain why the lorry has a greater braking distance than the car, even when road conditions and braking force are identical.

Pearson Edexcel International GCSE Physics (4PH1) — 1.3 Forces, movement, shape and momentum · Explain · 4 marks · View as Markdown

Written & reviewed by James Millett — Biology (Imperial College London), PGCE Science (University of Cambridge).

Both vehicles are travelling at 20 m/s on a dry, level road. The braking force applied to each vehicle is the same. The lorry has a mass of 12 000 kg and the car has a mass of 1 200 kg.

Model answer (4 marks)

The lorry has a much larger mass than the car.

Because the braking force is the same, Newton’s second law (F = ma) gives a smaller deceleration for the heavier lorry.

A smaller deceleration means the lorry takes longer to reach zero velocity, so it travels a greater distance before stopping.

The lorry also has a larger momentum (p = mv) at the same speed, so the same braking force must change a larger amount of momentum, requiring a longer stopping distance.

Examiner tips

  • Show the mass difference first, then link to F=ma, then to distance via deceleration, finally mention momentum for completeness.
  • Use correct units (kg, m/s, N) and clear causal chain.
  • Keep answer concise – 4 short sentences is enough for full marks.

Common mistakes

  • Confusing force with acceleration – writing ‘force is larger’ instead of ‘deceleration is smaller’.
  • Omitting the momentum argument or stating it incorrectly.
  • Using informal language or failing to mention the same braking force.”

Mark scheme (4 marks)

  1. The lorry has a greater mass than the car
  2. A greater mass produces a smaller acceleration (deceleration) for the same braking force, as force = mass × acceleration / Newton's second law
  3. Because the lorry decelerates more slowly, it takes longer / travels further before reaching zero velocity
  4. The lorry has greater momentum (same velocity, larger mass) so a larger change in momentum must occur, requiring more time / distance to stop with the same force

Key terms in this question

braking distance

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