Question:

A whistle giving out \(400\) Hz approaches a stationary observer at a speed of \(34\) m/s. The frequency heard by the observer (in Hz) is nearly (speed of sound\(=340\) m/s)

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For a source moving toward a stationary observer, use f' = f v/(v - vs).
Updated On: Nov 12, 2026
  • \(400\)
  • \(500\)
  • \(444\)
  • \(555\)
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The Correct Option is C

Solution and Explanation

Step 1: Understanding the Concept
Source approaches a stationary observer, so the apparent frequency increases:
\(f'=f\dfrac{v}{v-v_s}\)

Step 2: Substitution
\(f'=400\times\dfrac{340}{340-34}\)
\(=400\times\dfrac{340}{306}\)

Step 3: Calculation
\(f'=400\times1.111\approx444\) Hz

Final Answer:
The observer hears about 444 hertz. \[ \boxed{\text{(C) }444} \]
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