Edexcel A-Level Physics 9PH0
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Mechanics
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Nuclear and Particle Physics
Thermodynamics
Space
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Gravitational Fields
Oscillations
Oscillations
- 9 subtopics
- 15 things to know
- Papers 2 and 3
What Oscillations covers
Paper 2 content on simple harmonic motion: the condition that defines it, the displacement, velocity and acceleration equations and graphs, the mass-spring oscillator and the simple pendulum, energy in an oscillation, damping, and resonance.
Where it is assessed
Papers 2 and 3
Advanced Physics II, then the general and practical principles paper.
Check the Pearson Edexcel specification ↗The 9 subtopics
Each one has its own page.
- The conditions for simple harmonic motionRecall questions on the definition, the condition on the restoring force, what the minus sign means, the acceleration-displacement relationship, and an oscillation that is not simple harmonic.Open →
- Displacement, velocity and acceleration in simple harmonic motionRecall questions on amplitude, period, frequency and angular frequency, the velocity and acceleration equations, and the phase relationships between the three quantities.Open →
- The mass-spring oscillator and the simple pendulumRecall questions on both period equations and the assumption behind the pendulum's, why amplitude and bob mass do not matter, and determining g or a spring constant from oscillations.Open →
- Displacement, velocity and acceleration graphsRecall questions on the shapes of the three graphs, what each gradient gives, where velocity and acceleration are zero, and the phase difference between them.Open →
- Reading period, amplitude and speed from oscillation graphsRecall questions on obtaining period and amplitude accurately, estimating maximum speed from a gradient, what the area under a velocity-time graph gives, and how damping changes the trace.Open →
- Energy in an undamped oscillationRecall questions on the energy changes through a cycle, where kinetic and potential energy peak, the form the potential energy takes, and how total energy depends on amplitude.Open →
- Damping and where the energy goesRecall questions on what damping is, where the energy goes, light, critical and heavy damping, whether energy is conserved, and why plastic deformation damps so effectively.Open →
- Free and forced oscillations and resonanceRecall questions on free and forced oscillations, natural frequency, what resonance is, why energy transfer peaks there, and how damping changes the resonance curve.Open →
- Resonance in practice and determining an unknown massRecall questions on where resonance is useful and where it is a problem, reducing it in a structure, and the calibration graph that turns a resonant frequency into a mass.Open →
What you need to know
Answer each one before you reveal it.
What do the period and the frequency of an oscillation mean, and what is angular frequency and its unit?
What is the equation for the velocity of an oscillator released from maximum displacement, and where in the cycle is it moving fastest?
What is the equation for the acceleration of an oscillator, where is it greatest, and what is its phase relationship with displacement?
What is the phase relationship between displacement and velocity, what is the period of a mass-spring oscillator, and what happens if the mass is quadrupled?
What does a displacement-time graph look like for an oscillator released from maximum displacement, what does its gradient give, and where is that gradient zero?
What does a velocity-time graph look like for an oscillator, what does its gradient give, and where is the acceleration zero?
How do the graphs change when an oscillator's amplitude is doubled, and how does light damping change the displacement-time graph?
What energy changes take place during one cycle of an undamped oscillation, and where in the cycle are the kinetic and potential energies greatest?
What form does the potential energy take for a pendulum and for a horizontal mass-spring, and how does total energy depend on amplitude?
What happens to total energy if the amplitude halves, what does a total energy against displacement graph look like, and how does the amplitude of a lightly damped oscillator change with time?
Is energy conserved in a damped oscillation?
Which straight-line graph relates the resonant frequency of a mass-spring system to its mass, and how is an unknown mass read off it?
What is the natural frequency of a system, and what is the key difference between a free and a forced oscillation?
How do a stiffer spring and added mass change the resonant frequency, what is the main uncertainty in finding it, and why is the driving amplitude kept constant?
Take Oscillations further
The same content, four other ways.
Commonly confused
Pairs that lose marks when they are blurred together.
Free oscillation vs Forced oscillation
Free oscillation: motion at a system’s natural frequency. Forced oscillation: motion driven by an external periodic force.
Damping vs Resonance
Damping: process removing energy from an oscillator. Resonance: large response when driving and natural frequencies match.
Amplitude vs Displacement
Amplitude: maximum distance from equilibrium. Displacement: instantaneous directed distance from equilibrium.
Questions from this topic
Each one with the model answer underneath.
- 1
What is meant by simple harmonic motion?
Model answer
It is motion in which the acceleration is proportional to the displacement from the equilibrium position and is always directed back towards that position.
- 2
State the condition on the restoring force for simple harmonic motion:
Model answer
The restoring force must obey F = −kx, so it is proportional to displacement and acts in the opposite direction.
- 3
What is the significance of the minus sign in F = −kx?
Model answer
It shows the force always acts back towards the equilibrium position, opposite to the displacement.
- 4
Why does a mass hanging on a spring perform simple harmonic motion when it is displaced vertically?
Model answer
An extra displacement x stretches the spring further, producing an extra force kx directed back towards equilibrium, which is exactly the condition F = −kx.
- 5
What is an example of an oscillation that is not simple harmonic, and why is it not?
Model answer
A ball bouncing on the ground is not simple harmonic, because the force on it is not proportional to its displacement from any equilibrium position.
- 6
State the relationship between acceleration and displacement for a simple harmonic oscillator:
Model answer
a = −ω²x, where ω is the angular frequency.
What is inside Levo
Six ways to work the same material.
Oscillations revision questions
- What does Oscillations cover in Edexcel A-Level Physics?
- 9 subtopics: the conditions for simple harmonic motion, displacement, velocity and acceleration in simple harmonic motion, the mass-spring oscillator and the simple pendulum, displacement, velocity and acceleration graphs, reading period, amplitude and speed from oscillation graphs, energy in an undamped oscillation, damping and where the energy goes, free and forced oscillations and resonance and resonance in practice and determining an unknown mass. Each one has its own page with questions and model answers.
- How is Oscillations organised?
- By the Edexcel 9PH0 specification, subtopic by subtopic, so it matches the order you are taught it in.
Every question in Oscillations, on a schedule.
Attempt a question from memory, write the correct version, then attempt it again. Levo records the jump between your first attempt and your last, and brings each question back on the day you are due to forget it.
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