Lesson 5.2.1
5.2.1 Wavefronts, coherence and phase difference Quiz: Pearson Edexcel Physics, Unit 5
20 questions
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Lesson 5.2.1, Wavefronts, coherence and phase difference: 20 multiple choice questions for the Pearson Edexcel Physics (9PH0), Unit 5: Waves and Particle Nature of Light, written with Revision Ninja.
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The 20 questions
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What is a wavefront?
- A surface where the wave amplitude is always zero
- The path along which energy is absorbed by a detector
- A line or surface joining all points on a wave that are in phase
- A line joining the points of maximum displacement only
-
When are two sources described as coherent?
- They have the same amplitude and wavelength only
- They have the same speed in air
- They have the same frequency and a constant phase difference between them
- They have different frequencies but the same intensity
-
Under what condition does constructive interference occur at a point?
- The path difference is zero only
- The path difference is a whole number of wavelengths
- The path difference is an odd number of half-wavelengths
- The path difference is a quarter of a wavelength
-
Under what condition does destructive interference occur at a point?
- The path difference is exactly two wavelengths
- The path difference is zero
- The path difference is a whole number of wavelengths
- The path difference is an odd number of half-wavelengths
-
What does the principle of superposition state?
- The resultant displacement is the average of the individual displacements
- The resultant displacement at a point is the sum of the displacements of the individual waves at that point
- The resultant displacement is always the largest individual displacement
- The resultant displacement is the product of the individual displacements
-
What is interference?
- The change in speed of a wave when it enters a new medium
- The reflection of a wave at a boundary between two media
- The superposition of two or more coherent waves, producing regions of reinforcement and cancellation
- The bending of a wave around an obstacle
-
A path difference of half a wavelength corresponds to what phase difference?
- 180 degrees
- 360 degrees
- 0 degrees
- 90 degrees
-
Two in-phase coherent sources have wavelength 0.30 m. At a point the path difference is 0.90 m. What is observed?
- Maximum, constructive interference
- Intermediate amplitude equal to half the maximum
- No interference, because the path difference is large
- Minimum, destructive interference
-
Two coherent waves have path difference 0.15 m and wavelength 0.60 m. What is their phase difference?
- 90 degrees
- 45 degrees
- 270 degrees
- 180 degrees
-
Two coherent waves of wavelength 0.60 m have path difference 0.45 m. What is their phase difference?
- 180 degrees
- 90 degrees
- 135 degrees
- 270 degrees
-
Two in-phase sound sources emit at 500 Hz in air where the speed is 340 m/s. At a point the path difference is 0.34 m. What is observed?
- Intermediate amplitude, equal to the sum of the two amplitudes
- Constructive interference, giving a maximum, because the path difference is a whole number of wavelengths
- No interference, because sound sources cannot be coherent
- Destructive interference, giving a minimum, because the path difference is half a wavelength
-
Two coherent waves each have amplitude 3.0 mm and arrive in phase at a point. What is the resultant amplitude?
- 0 mm
- 6.0 mm
- 9.0 mm
- 3.0 mm
-
Two coherent waves of amplitudes 4.0 and 1.0 arrive in antiphase at a point. What is the resultant amplitude?
- 2.5
- 0
- 5.0
- 3.0
-
Light of wavelength 600 nm from two coherent sources arrives at a point with path difference 1.5 micrometres. What is observed?
- Constructive interference, since the path difference is a whole number of wavelengths
- Constructive interference, since the path difference is 1.5 micrometres
- Destructive interference, since the path difference is 2.5 wavelengths
- No interference, since the wavelength is too small
-
The distance between adjacent plane wavefronts of a wave is 0.050 m. What is the wavelength?
- 0.050 m
- 340 m
- 0.10 m
- 0.025 m
-
Two identical lamps placed side by side are not coherent sources. Why?
- Their light is emitted by independent atoms, so there is no constant phase difference between the two sources
- Lamps cannot emit light of a single wavelength
- Lamps always emit light at different frequencies from each other
- Lamps are too bright for their light to interfere
-
Two in-phase coherent sources have wavelength 0.20 m. Point P is 2.30 m from one source and 2.00 m from the other. What is observed at P?
- Destructive interference, since the path difference is 1.5 wavelengths
- Constructive interference, since the path difference is 0.30 m
- Intermediate amplitude, since 2.30 m is not a multiple of 0.20 m
- Constructive interference, since the path difference is 1.5 wavelengths
-
Two in-phase speakers emit a 680 Hz tone in air at 340 m/s. At a point the path difference is 1.0 m. What is observed?
- Intermediate amplitude of 1.5 times the single-speaker amplitude
- The result cannot be found without knowing the amplitudes
- Destructive interference, since the path difference is two wavelengths
- Constructive interference, since the path difference is two wavelengths
-
Two coherent waves have a phase difference of 2.0 radians. What is their path difference in wavelengths?
- 0.13 wavelength
- 0.32 wavelength
- 2.0 wavelengths
- 0.50 wavelength
-
A student says destructive interference means energy is destroyed at the minima. Which evaluation is correct?
- Incorrect, because destructive interference never occurs for sound waves
- Correct, because energy is destroyed at the minima of the pattern
- Correct, because the wave loses its amplitude permanently at minima
- Incorrect, because energy is redistributed to the regions of constructive interference, so total energy is conserved
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