Lesson 3.6.1.4
3.6.1.4 Forced vibrations and resonance Quiz: AQA Physics, Unit 6
20 questions
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Lesson 3.6.1.4, Forced vibrations and resonance: 20 multiple choice questions for the AQA Physics (7408), Unit 6: Further mechanics and thermal physics (A-level only), written with Revision Ninja.
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The 20 questions
-
The frequency at which an oscillator vibrates when displaced and released without a driving force is its:
- damping frequency
- resonant period
- natural frequency
- driving frequency
-
Forced vibrations occur when:
- the system is damped to rest
- no energy is transferred to the system
- the system is released from rest
- an external periodic force drives the oscillator
-
Resonance occurs when the driving frequency equals:
- half the natural frequency
- twice the natural frequency
- the natural frequency of the system
- zero
-
Light damping makes the resonance peak:
- unchanged in shape
- eliminated entirely
- broader and lower
- sharper and higher
-
Heavy damping makes the resonance peak:
- higher and sharper
- narrower but at the same height
- lower and broader
- unchanged
-
A swing pushed at the right rhythm builds up a large amplitude. This is an example of:
- resonance
- damping
- free oscillation
- superposition
-
When the driving frequency is well below the natural frequency, a forced oscillator's amplitude is:
- exactly zero
- large and growing without limit
- small, and it moves roughly in phase with the driver
- equal to the natural amplitude
-
A lightly damped system has its natural frequency at 2.0 Hz. At which driving frequency is its amplitude largest?
- 1.0 Hz
- 4.0 Hz
- 2.0 Hz
- 0.5 Hz
-
A washing machine vibrates violently at one spin speed. Which explanation is best?
- The spin frequency is zero at that speed.
- The machine's damping increases sharply at that speed.
- The spin frequency matches the machine's natural frequency, causing resonance.
- The natural frequency of the machine falls to zero at that speed.
-
Stationary waves on a string are an example of resonance because:
- waves cancel out at every point of the string
- the wave travels at zero speed
- a standing wave builds up when the driving frequency matches a natural mode of the string
- the string has zero damping
-
Increasing the damping of a driven system at resonance:
- reduces the peak amplitude
- always shifts the resonance to a higher frequency
- increases the peak amplitude
- removes the need for a driving force
-
At resonance in a driven, lightly damped oscillator, the phase difference between the driving force and the displacement is:
- 0 degrees
- 45 degrees
- 180 degrees
- 90 degrees
-
A system with natural frequency 4.0 Hz is driven at 4.0 Hz with light damping. Which statement is correct?
- Its amplitude equals the driving amplitude exactly.
- Its amplitude is large, limited only by the damping present.
- Its amplitude is zero because the driving force cancels the natural motion.
- Its amplitude is smaller than when it is driven at 1.0 Hz.
-
Once transients have died away, a forced oscillator vibrates at:
- its natural frequency at all times
- the driving frequency
- zero frequency
- twice the driving frequency
-
A system oscillates at its natural frequency when set in motion and released without any driving force. This is called:
- resonant oscillation
- forced oscillation
- free oscillation
- driven oscillation
-
A driven, lightly damped system has its resonance peak at 3.0 Hz. Which best describes its natural frequency?
- close to 3.0 Hz, since the peak lies near the natural frequency when damping is light
- exactly 1.5 Hz, half the peak frequency
- exactly 6.0 Hz, twice the peak frequency
- exactly 0 Hz, since the peak is at the driving frequency
-
A system with natural frequency 5.0 Hz is driven at 2.5 Hz. How does its amplitude compare with driving at 5.0 Hz?
- Zero, because driving at half the natural frequency cancels the motion
- Equal, because the driving frequency is a subharmonic
- Larger, because the driving frequency is half the natural frequency
- Smaller than at resonance, because the driving frequency is far from the natural frequency
-
A student says increasing damping always raises the resonant frequency. Which response is best?
- Incorrect: damping has no effect on any resonance curve.
- Correct: damping shifts the peak to a higher frequency and sharpens it.
- Incorrect: damping mainly lowers and broadens the peak, and shifts it slightly lower, not higher.
- Correct: damping always raises the resonant frequency.
-
The resonance peak of a driven system is narrower when:
- damping is greater
- damping is less
- the system is heavier and more damped
- the driving amplitude is doubled
-
Adding mass to a driven mass-spring system, with the same spring, changes its natural frequency so that the resonant frequency:
- increases
- decreases
- doubles
- is unchanged
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