GCSE (9–1) · GCSE Physics (Foundation and Higher)
Chapter 11 Practice Paper
Work, elasticity and power
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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 11: work done W = F s, power P = W/t, Hooke’s law F = k e, the force–extension required practical, and elastic potential energy ½ k e² (Higher).
| 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 energy transferred when a force moves an object along the line of action of the force is called
A kettle transfers 36 000 J to its element in 30 s. The kettle’s power is
A trolley is pushed 2.5 m by a steady force of 80 N. The work done is
The spring constant k is measured in
A force of 6.0 N stretches a spring 0.030 m. The spring constant is
Beyond the limit of proportionality, a spring stretched further will
A spring with k = 100 N/m stores elastic energy when stretched 0.20 m. The energy stored is
An electric drill transfers 1 200 J in 20 s. Its power is
Which deformation leaves the object unchanged after the force is removed?
Stretching a spring to three times its extension (in the Hooke region) stores
Section B: Structured questions[20 marks]
Answer all questions in the spaces provided.
A warehouse worker drags a pallet a horizontal distance of 4.0 m, exerting a steady force of 250 N. The move takes 8.0 s.
Calculate the work done by the worker.
Calculate the worker’s power output.
The pallet’s kinetic store does not end up 1 000 J larger. Explain what happened to most of the energy.
A student investigates a spring: loads of 1.0 N, 2.0 N and 3.0 N produce extensions of 0.020 m, 0.040 m and 0.060 m.
Describe how the extension for the 2.0 N load would be measured.
Show that the data are consistent with Hooke’s law and calculate the spring constant.
Calculate the elastic energy stored when the spring is stretched 0.050 m (within the linear region).
A lift system raises a 60 kg passenger 3.0 m at constant speed in 4.0 s (g = 9.8 N/kg).
Calculate the weight of the passenger.
Calculate the work done raising the passenger at constant speed.
Calculate the useful power, and explain why the motor’s total power draw is larger.
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