Part A
Should she increase or decrease the tension of the string? Explain.
? The frequency of a vibrating string is determined by $f_n = (n/(2L))\sqrt{\mu/T}$. So if the tension in the string decreases, the rate at which it vibrates (the frequency) will increase.
? The frequency of a vibrating string is determined by $f_n = (n/(2L))\sqrt{\mu/T}$. So if the tension in the string increases, the rate at which it vibrates (the frequency) will also
increase.
? The frequency of a vibrating string is determined by $f_n = (n/(2L))\sqrt{T/\mu}$. So if the tension in the string decreases, the rate at which it vibrates (the frequency) will increase.
? The frequency of a vibrating string is determined by $f_n = (n/(2L))\sqrt{T/\mu}$. So if the tension in the string increases, the rate at which it vibrates (the frequency) will also
increase
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