The A string on a violin has a fundamental frequency of 440 Hz. The length of the vibrating portion is 0.29 m, and the string has a mass of 3.1 x 10" 4 kg. Under what tension must the string be played? O 120 N 0.0011 N 70 N 17 N

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Chapter1: Units, Trigonometry. And Vectors
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**Physics Problem: Calculating String Tension on a Violin**

**Problem Statement:**
The A string on a violin has a fundamental frequency of 440 Hz. The length of the vibrating portion is 0.29 meters, and the string has a mass of \(3.1 \times 10^{-4}\) kg. Under what tension must the string be played?

**Options:**
- \( \quad \) 120 N
- \( \quad \) 0.0011 N
- \( \quad \) 70 N
- \( \quad \) 17 N

---

In this problem, you are required to calculate the tension under which the A string of the violin must be played to achieve the given fundamental frequency. The fundamental frequency of a string is influenced by its length, mass, and the tension applied to it.
Transcribed Image Text:**Physics Problem: Calculating String Tension on a Violin** **Problem Statement:** The A string on a violin has a fundamental frequency of 440 Hz. The length of the vibrating portion is 0.29 meters, and the string has a mass of \(3.1 \times 10^{-4}\) kg. Under what tension must the string be played? **Options:** - \( \quad \) 120 N - \( \quad \) 0.0011 N - \( \quad \) 70 N - \( \quad \) 17 N --- In this problem, you are required to calculate the tension under which the A string of the violin must be played to achieve the given fundamental frequency. The fundamental frequency of a string is influenced by its length, mass, and the tension applied to it.
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