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C.2 Wave model (Paper 1B)

Practice exam-style IB Physics questions for Wave model, aligned with the syllabus and grouped by topic. (Paper 1B).

Paper 1B
Difficulty
Status
Level
Question 1
SL • Paper 1B
Medium
Non Calculator

The graph shows the displacement of particles in a string against position at one instant for a travelling wave.

Displacement of particles in a string against position at one instant.
1.

Determine the amplitude of the wave.

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2.

Determine the wavelength of the wave.

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3.

The frequency is 12 Hz. Calculate the wave speed.

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Question 2
SL • Paper 1B
Medium
Non Calculator

The diagram represents a longitudinal wave in a spring at one instant.

A spring or slinky showing alternating compressed and spread-out regions, with several labelled regions and an arrow showing direction of wave travel. Labels should not reveal which regions are compressions or rarefactions.
1.

Identify one labelled compression.

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2.

Identify one labelled rarefaction.

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3.

State the direction of oscillation of the coils relative to the direction of wave travel.

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4.

Explain why the diagram does not show a net transport of the spring along the wave.

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Question 3
SL • Paper 1B
Medium
Non Calculator

A student records the sound from a loudspeaker using two microphones. The table gives the separation of the microphones when their oscilloscope traces are in phase for a constant-frequency sound.

In-phase settingMicrophone separation / m
10.344
20.687
31.031
41.374
51.718
62.060
1.

Determine the mean separation between successive in-phase positions.

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2.

State what this mean separation represents.

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3.

The signal generator frequency is known. Explain how the speed of sound is found.

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4.

Suggest why using several in-phase positions is better than using one pair of positions.

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Question 4
SL • Paper 1B
Medium
Non Calculator

The graph shows approximate wavelength ranges for regions of the electromagnetic spectrum.

Approximate wavelength ranges for regions of the electromagnetic spectrum.
1.

Identify the region containing radiation of wavelength 102m10^{-2}\,\text{m}.

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2.

Identify the region with the shortest wavelengths shown.

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3.

Calculate the frequency of radiation of wavelength 5.0×107m5.0 \times 10^{-7}\,\text{m} in vacuum.

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4.

State why all regions shown are classified as electromagnetic waves.

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Question 5
SL • Paper 1B
Medium
Non Calculator

A sensor measures the intensity of light from a small lamp at different distances. The graph shows the variation of intensity with distance.

Measured light intensity from a small lamp at different distances.
1.

Describe how the intensity changes as distance increases.

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2.

Use the graph to determine whether doubling the distance approximately quarters the intensity.

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3.

Explain why this behaviour is expected for a point source.

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Question 6
HL • Paper 1B
Hard
Non Calculator

A sequence of displacement–distance graphs shows a transverse wave on a string at equal time intervals.

Two or three sinusoidal displacement–position curves for successive equal time intervals on the same axes, shifted horizontally. Include a labelled equilibrium position P fixed on the string. Axes labelled displacement and position; time interval indicated.
1.

Determine the direction of propagation of the wave pattern.

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2.

Determine the speed of the wave pattern.

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3.

For the labelled particle P, state its direction of motion at the first instant shown.

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4.

Explain why P does not have the speed found in (b).

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Question 7
HL • Paper 1B
Hard
Non Calculator

The table gives measurements for waves produced in the same stretched string when the driving frequency is changed.

Driving frequency / HzMeasured wavelength / m
12.02.00
16.01.50
20.0
24.01.00
30.00.80
1.

Complete the missing value of wavelength for one row.

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2.

Determine the wave speed for each row using the data.

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3.

State the relationship between frequency and wavelength for this string.

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4.

Explain why the wave speed is approximately constant.

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Question 8
HL • Paper 1B
Hard
Non Calculator

A smartphone app records the arrival of two sharp sounds made at known positions along a track. The table gives the separation of the sound source and phone and the recorded travel time.

TrialDistance / mTravel time / s
120.00.058
230.00.088
340.00.117
450.00.129
560.00.176
670.00.205
1.

Use one trial to calculate the speed of sound.

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2.

Use all the data to estimate a best value for the speed of sound.

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3.

Identify one anomalous result, if present.

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4.

Suggest one improvement to reduce percentage uncertainty in the timing.

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Question 9
HL • Paper 1B
Hard
Non Calculator

Light of different colours travels from air into a transparent material. The table gives the frequency of each light and its speed in the material.

ColourFrequency / HzSpeed / m s⁻¹
Red4.30 × 10¹⁴2.04 × 10⁸
Yellow5.20 × 10¹⁴2.02 × 10⁸
Green5.60 × 10¹⁴2.01 × 10⁸
Blue6.40 × 10¹⁴1.99 × 10⁸
Violet7.20 × 10¹⁴1.97 × 10⁸
1.

Calculate the wavelength in the material for one colour.

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2.

Compare the wavelength of this colour in the material with its wavelength in air.

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3.

Explain why the frequency is unchanged at the boundary.

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4.

Suggest why different colours may leave a prism in different directions.

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Question 10
HL • Paper 1B
Hard
Non Calculator

A detector measures electromagnetic radiation from a small source. The graph shows intensity against 1/r21/r^2, where rr is the distance from the source.

Measured intensity as a function of inverse square distance for a small electromagnetic source.
1.

State what feature of the graph would support an inverse square relationship.

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2.

Use the graph to determine the emitted power of the source.

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3.

Identify one reason for a non-zero intercept, if present.

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4.

Explain why the model may fail very close to the source.

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C.1 Simple harmonic motion