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A simple pendulum executing simple harmonic motion is falling freely along with the support. Then
  • a)
    Its periodic time increases
  • b)
    It does not oscillate at all
  • c)
    Its periodic time decreases
  • d)
    None of these
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
A simple pendulum executing simple harmonic motion is falling freely a...
Explanation:

Simple Harmonic Motion (SHM) of a Pendulum:
- A simple pendulum executes simple harmonic motion when it is displaced from its equilibrium position and released.
- The restoring force acting on the pendulum is proportional to the displacement and directed towards the equilibrium position.

Free Fall of Pendulum:
- When the support of the pendulum is falling freely, the entire system (pendulum and support) is in free fall.
- In this scenario, the pendulum is no longer experiencing the restoring force required for simple harmonic motion.

Effect on the Pendulum:
- As the pendulum is falling freely along with the support, it is not able to oscillate back and forth as it would in simple harmonic motion.
- The motion of the pendulum is governed by the free fall of the support, rather than the restoring force that would allow for oscillations.

Answer:
- Therefore, in this situation, the pendulum does not oscillate at all because it is falling freely with the support.
- The periodic time of the pendulum cannot be considered because there are no oscillations occurring.
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A simple pendulum executing simple harmonic motion is falling freely along with the support. Thena)Its periodic time increasesb)It does not oscillate at allc)Its periodic time decreasesd)None of theseCorrect answer is option 'B'. Can you explain this answer?
Question Description
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