MYP Physics · Unit 10
Sound and oscillation
Sound production, frequency, pitch, amplitude, loudness, echoes, ultrasound, resonance, and hearing contexts.
- 21
- questions
- 19
- total marks
- 5
- mapped topics
The echo travels twice
A student claps 51 m from a large wall and hears the echo 0.30 s later. What speed of sound does this measurement give?
- A
85 m s⁻¹
- B
170 m s⁻¹
- C
340 m s⁻¹
- D
680 m s⁻¹
- a
Select and show Select the correct speed and show why the travel distance is not 51 m.
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Correct choiceC
Selects option C: the measured speed of sound is 340 m s⁻¹.
Uses total sound path = 2 × 51 = 102 m because sound travels to the wall and back.
Calculates speed = 102 ÷ 0.30 = 340 m s⁻¹.
Build deeper understandingReveal the teacher insight
Deeper learning cue
A simple path diagram prevents the most common one-way-distance error.
Testing the small-angle pendulum model
The same pendulum is released from different angles. A student times ten complete oscillations for each angle.
| Release angle / ° | Time for 10 oscillations / s |
|---|---|
| 5 | 12.6 |
| 10 | 12.6 |
| 20 | 12.7 |
| 30 | 12.9 |
| 40 | 13.4 |
- a
Calculate Calculate the period at 10° and at 40°.
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Calculates period at 10° = 12.6 ÷ 10 = 1.26 s.
Calculates period at 40° = 13.4 ÷ 10 = 1.34 s.
- b
Evaluate A simple model says the period is independent of amplitude for small angles. Evaluate the data against this model.
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Notes that 5°–20° times are nearly constant at 12.6–12.7 s for ten oscillations.
Notes a clearer increase at 30° and especially 40°.
Concludes that the model is supported for the smaller tested angles but becomes less reliable as angle increases.
- c
Improve Propose how to decide more confidently where the small-angle approximation ceases to be useful.
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Uses more angle values, especially between 20° and 40°.
Repeats timings at each angle and calculates means and spread or uncertainty.
Defines an acceptable difference from the low-angle period before judging the model's useful range.
Build deeper understandingReveal the teacher insight
Deeper learning cue
A model's useful range depends on the required precision; encourage students to state a tolerance rather than a magical cutoff.
Damping a resonant footbridge panel
A lightweight footbridge panel is driven by repeated footsteps. Its undamped vibration amplitude peaks at 6.0 mm near 2.0 Hz. Engineers test two add-on dampers at the same forcing amplitude.
| Driving frequency / Hz | Damper P amplitude / mm | Damper Q amplitude / mm |
|---|---|---|
| 1.5 | 1.5 | 1.2 |
| 2.0 | 2.8 | 1.6 |
| 2.5 | 1.7 | 1.3 |
- a
Interpret Explain why the undamped panel has its greatest response near 2.0 Hz.
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Identifies 2.0 Hz as close to a natural frequency of the panel.
Explains that repeated driving near the natural frequency transfers energy effectively, producing resonance and large amplitude.
- b
Compare Compare P and Q quantitatively at the resonant frequency.
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Reads amplitudes 2.8 mm for P and 1.6 mm for Q at 2.0 Hz.
States that Q reduces amplitude by a further 1.2 mm relative to P, or that Q's amplitude is about 43% lower than P's.
- c
Evaluate Recommend a damper for the bridge and specify additional evidence required before installation.
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Recommends Q if vibration reduction is the main priority, supported by its lower amplitude at all tested frequencies, or gives another defensible conditional recommendation.
Recognises that measurements at only three frequencies may miss another peak or frequency shift.
Requests relevant evidence such as a finer frequency sweep, transient response, performance under varied crowd forcing, added mass, fatigue, weather durability, cost, or maintenance.
Explains how the requested evidence addresses safety, comfort, or whole-life performance rather than merely asking for more data.
Build deeper understandingReveal the teacher insight
Deeper learning cue
Emphasise that damping does not simply remove energy; it transfers organised mechanical energy into less useful stores, usually thermal energy.
More focused practice
Seven quick mastery questions
Open one task at a time, reveal the worked reasoning, then mark it mastered or save it to revisit.
Criterion A
Echo from the canyon
4 marks · routineOpen question →Criterion A
Pitch, loudness and waveform
4 marks · recallOpen question →Criterion C
Spring period count
4 marks · routineOpen question →Criterion D
Playground swing resonance
6 marks · demandingOpen question →Criterion A
Ten-decibel surprise
5 marks · demandingOpen question →Criterion C
Compare two voice recordings
6 marks · demandingOpen question →Criterion B
String-instrument design lab
8 marks · discriminatingOpen question →Criterion C
A driven swing model
8 marks · demandingOpen question →Criterion C
A flexible model mast
8 marks · demandingOpen question →Criterion C
A suspended sign oscillates
8 marks · demandingOpen question →Criterion C
A model speaker suspension
8 marks · demandingOpen question →Criterion C
A bridge strip has two modes
8 marks · demandingOpen question →Criterion C
A heavily damped spring
8 marks · demandingOpen question →Criterion C
A rod's response is still rising
8 marks · demandingOpen question →Criterion C
A panel's peak may lie below the range
8 marks · demandingOpen question →Criterion C
A broad platform response
8 marks · demandingOpen question →Criterion C
A structure with a central dip
8 marks · demandingOpen question →Criterion B
Map resonance without risking hearing
14 marks · discriminatingOpen question →Reference subsectionMapped lessons for this unit
Sound production, pitch, and loudness
Use the sound sections first; Doppler shift is a later extension for classes ready to model relative motion.
Open lesson →Echo and sound problem studio
Use travel time and wave speed to analyse echoes and check whether the distance is one-way or round-trip.
Open lesson →Simple harmonic motion
Use displacement, period, and restoring behaviour to identify when the SHM model is appropriate.
Open lesson →Resonance, benefit, and risk
Criterion D prompt: explain one useful resonance and one case where damping improves safety.
Open lesson →Standing sound waves
Relate resonant patterns to boundary conditions in strings or air columns.
Open lesson →