Question:

With what velocity should an observer approach stationary sound source, so that the apparent frequency of sound appear to be double of the initial frequency? (given velocity of sound $= v$)

Updated On: Jun 7, 2024
  • $v_{o}=\frac{v}{2}$
  • $v_{o}=3v$
  • $v_{o}=2v$
  • $v_{o}=v$
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The Correct Option is D

Solution and Explanation

From Doppler?s effect, the perceived frequency is given by
$f'=f\left(\frac{v \pm v_{o}}{v \pm v_{s}}\right)$
where $f$ is original frequency, $v_{o}$ the velocity of observer,
$v_{s}$ of source and $v$ of sound.
Given, $v_{s}=0,\, f_{1}=f,\, f_{2}=2 f$
$\therefore s 2 f=f\left(\frac{v+v_{o}}{v+0}\right)$
$\Rightarrow v_{o}=v$
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Concepts Used:

Doppler Effect

The Doppler effect is a phenomenon caused by a moving wave source that causes an apparent upward shift in frequency for observers who are approaching the source and a visible downward change in frequency for observers who are retreating from the source. It's crucial to note that the impact isn't caused by a change in the source's frequency.

 

 

 

 

 

 

 

 

 

 

The Doppler effect may be seen in any wave type, including water waves, sound waves, and light waves. We are most familiar with the Doppler effect because of our encounters with sound waves