(1) A 1024 Hz tuning fork is placed at the source position in the figure shown. What must be the smallest radius r such that a minimum will be heard at the detector? [Hint: Usound = 343 m/s.] (2) If the radius is kept fixed, what other frequencies would lead to a minima? source detector

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Chapter1: Units, Trigonometry. And Vectors
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(1) A 1024 Hz tuning fork is placed at the source position in the figure shown. What must be the smallest radius \( r \) such that a minimum will be heard at the detector? [Hint: \( v_{\text{sound}} = 343 \text{ m/s} \).]

(2) If the radius is kept fixed, what other frequencies would lead to a minima?

**Diagram Explanation:**

The diagram depicts a semicircular path with a tuning fork placed at the "source" position on the left end of the horizontal diameter. The path curves upward and then downward, connecting back to the horizontal at the right end labeled "detector." The radius of the semicircle is indicated as \( r \).
Transcribed Image Text:(1) A 1024 Hz tuning fork is placed at the source position in the figure shown. What must be the smallest radius \( r \) such that a minimum will be heard at the detector? [Hint: \( v_{\text{sound}} = 343 \text{ m/s} \).] (2) If the radius is kept fixed, what other frequencies would lead to a minima? **Diagram Explanation:** The diagram depicts a semicircular path with a tuning fork placed at the "source" position on the left end of the horizontal diameter. The path curves upward and then downward, connecting back to the horizontal at the right end labeled "detector." The radius of the semicircle is indicated as \( r \).
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