GCSE (9–1) · GCSE Physics (Higher (Higher-tier content))
Chapter 10 Practice Paper
Momentum and impacts (Higher)
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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 10: momentum p = m v, conservation of momentum, collisions and recoil, F t = Δ(m v), impact forces and vehicle safety features.
| 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.
Momentum is defined as
A momentum value quoted as 24 could carry the unit
In a closed system, total momentum
A 4.0 kg object at 3.0 m/s has momentum
Objects that stick together after colliding move with a speed found by dividing total momentum by
Increasing the time of a collision (same momentum change) makes the force
A crumple zone protects by
A gun recoils because of
A 60 kg passenger stopping from 12 m/s changes momentum by
A seat belt stretches slightly during a crash. This is designed to
Section B: Structured questions[20 marks]
Answer all questions in the spaces provided.
A supermarket trolley of mass 18 kg rolls at 2.0 m/s into a stationary trolley of mass 12 kg; they lock together.
Calculate the momentum before the collision.
Calculate their common speed afterwards.
Explain why the moving trolley slows down.
This question is about impact forces.
A 75 kg cyclist on a bike of mass 15 kg travels at 8.0 m/s and stops in 0.50 s. Calculate the average braking force.
The cyclist instead hits a wall and stops in 0.05 s. Calculate the force.
State the factor by which the force has grown and link it to the times.
Name the cyclist safety item that applies the same principle.
Explain why the cyclist’s kinetic energy does not disappear.
An astronaut of mass 120 kg (suited) is floating at rest relative to her ship and throws a 2.0 kg tool kit away at 6.0 m/s.
State the total momentum before the throw.
Calculate the momentum the tool kit carries once thrown.
Calculate the astronaut’s recoil velocity.
Explain how she can use this idea to move back to the ship.
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