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Assuming that the frequency γ of a vibrating string may depend upon i) applied force (F) ii) length (l) iii) mass per unit length (m), prove that ϒ ∝ 1lFm using dimensional analysis. - Physics | Shaalaa.com
Sep 17, 2024
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If the frequency of a stretched string depends on length (l), t... | Filo
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As is known, frequency of vibration of a stretched string, n∝T... | Filo
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SOLVED: A guitar string of length L and mass m has a fundamental frequency of 440 Hz. When the tension is increased by 10%, the string is stretched and its total length increases by 2%, but the vibrating length remains the same. We need to find the new fundamental frequency.To solve this problem, we can set up a ratio to compare the initial and final conditions. Let's call the new fundamental frequency F.First, let's identify the quantities that stay constant and the ones that vary:1. Constant q
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Q.56The fundamental frequency of vibration of a string stretch... | Filo
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The A string on a cello vibrates in its first normal mode with a frequency of 220 Hz. The vibrating segment is 70.0 cm long and has a mass of 1.20 g . (a) Find the tension in the string. (b) Determine the frequency of vibration when the string vibrates in three segments. | Numerade
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Answered: A stretched string fixed at each end has a mass of 40.0g and a length of 8.00m. The tension in the string is 49.0N. (a) Determine the positions of the nodes and… | bartleby
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