GCSE (9–1) · GCSE Physics (Physics only (separate science))
Chapter 12 Practice Paper
Moments, levers and gears (Physics only)
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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 12: moments M = F d, the principle of moments, levers as force multipliers, and gear ratios for speed and turning moment (Physics only content).
| 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 moment of a force about a pivot is best described as the force’s
The unit for a moment of a force is
A 30 N force acts 0.20 m from a pivot, square to the lever arm. The moment is
An object balanced on a pivot satisfies
A 400 N weight rests 1.5 m from a pivot. It is balanced by 600 N acting at
Two identical gears mesh directly. Compared with the driver, the driven gear turns
A 15-tooth gear drives a 45-tooth gear. The driven gear’s speed is
Switching to a spanner with a longer handle helps loosen a tight nut because it
In a lever with the effort arm longer than the load arm, the effort is
For the moment of a force, the distance used is measured
Section B: Structured questions[20 marks]
Answer all questions in the spaces provided.
Two children balance on a see-saw. A 450 N child sits 2.0 m from the pivot; a 600 N child sits on the other side.
State the principle of moments.
At what distance from the pivot must the 600 N child sit for balance?
Explain why the two children can balance despite having different weights.
A crowbar is used to lift a 1 000 N slab. The pivot is 0.12 m from the slab; the effort is applied 1.6 m from the pivot on the opposite side.
Calculate the size of the effort required to raise the slab.
State what has happened to the size of the force needed, compared with lifting the slab directly.
Explain the distance trade-off the crowbar imposes.
In a machine, a 24-tooth driver gear turns at 60 rpm, transmitting a moment of 3.0 N m to a 72-tooth driven gear. Assume friction losses are negligible.
Work out the rotation speed of the driven gear, in revolutions per minute.
Calculate the moment delivered by the driven gear.
Describe the trade-off this gear pair makes.
Give one everyday use of a gear system.
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