Each end of a string with u= 2.90 g/m is attached to two opposite walls. The distance between the walls is the length of the string. A block of mass m hangs from the middle of the string. Neglect the mass of the string in calculating the tension. M 3L (a) Find an expression for the transverse wave speed in the string as a function of the mass of the block. (Use the following as necessary: m. Do not include units in your answer. Assume that m is measured in kg and v is measured in m/s.) (b) What is the mass of the block (in kg) if the wave speed is 36.0 m/s? kg

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Each end of a string with u = 2.90 g/m is attached to two opposite walls. The distance between the walls is the length of the
string. A block of mass m hangs from the middle of the string. Neglect the mass of the string in calculating the tension.
M.
(a) Find an expression for the transverse wave speed in the string as a function of the mass of the block. (Use the following as
necessary: m. Do not include units in your answer. Assume that m is measured in kg and v is measured in m/s.)
(b) What is the mass of the block (in kg) if the wave speed is 36.0 m/s?
kg
Transcribed Image Text:Each end of a string with u = 2.90 g/m is attached to two opposite walls. The distance between the walls is the length of the string. A block of mass m hangs from the middle of the string. Neglect the mass of the string in calculating the tension. M. (a) Find an expression for the transverse wave speed in the string as a function of the mass of the block. (Use the following as necessary: m. Do not include units in your answer. Assume that m is measured in kg and v is measured in m/s.) (b) What is the mass of the block (in kg) if the wave speed is 36.0 m/s? kg
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