How does light damping change the resonance curve?
- It erases the peak entirely
- It gives a tall narrow spike near resonance
- It widens the peak and shortens all motion
What does steady amplitude against driving frequency look like?
- Small far off, soaring where the frequencies match
- Flat at all driving frequencies
- Largest at zero driving frequency
What does a high quality factor tell you?
- Broad peak with quick dying
- No resonance at any frequency
- Sharp peak with long lasting free swings
Which pairs a wanted with an unwanted case of resonance?
- Musical instruments with bridges that must avoid it
- Bridges with engines that want more of it
- Radio tuners with instruments that avoid it
How do you drive an oscillator to large amplitude?
- Push at random moments
- Drive it at its natural frequency with timed pushes
- Hold it still at the peak
A lightly damped system has both a tall resonance peak and a long ring-down.
Circle one: True False
Resonance needs zero damping to appear at all.
Circle one: True False
A footbridge hums near its natural frequency under marching feet. What is the safe fix?
- Drive it harder at the peak to push through
- Add damping to spoil the peak
- Remove all damping so it rings freely
Pushing at the favourite frequency W1-mt_FmpOTEZFy4-s1
- It gives a tall narrow spike near resonance · Little damping lets the peak grow tall and sharp.
- Small far off, soaring where the frequencies match · The curve peaks where the push matches the system.
- Sharp peak with long lasting free swings · High Q pairs pickiness with slow energy loss.
- Musical instruments with bridges that must avoid it · Instruments are built to sing; bridges are damped to survive.
- Drive it at its natural frequency with timed pushes · Each cycle then adds energy in step with the motion.
- True · Weak damping caps little and drains slowly.
- False · Peaks appear with damping too; light damping just makes them taller.
- Add damping to spoil the peak · Extra damping caps the peak and drains the motion.