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One end of a string is tied to a wall, with a length L=.900m from the wall to the point where the string touches a pulley. The other end passes over the frictionless pulley and is connected to a block of mass m=.250kg. When the string is stretched over the pulley, it's linear mass density is 2.40x10^-4kg/m Part a) sketch the four lowest modes for the string, taking the pulley to be a fixed end Part b) Determine the speed of the wave on the string in m/s Part c) calculate the frequency f of the fundamental mode of this string in Hz Part d) Calculate the frequency f of the third mode of this string in Hz

One end of a string is tied to a wall, with a length L=.900m from the wall to the point where the string touches a pulley. The other end passes over the frictionless pulley and is connected to a block of mass m=.250kg. When the string is stretched over the pulley, it's linear mass density is 2.40x10^-4kg/m Part a) sketch the four lowest modes for the string, taking the pulley to be a fixed end Part b) Determine the speed of the wave on the string in m/s Part c) calculate the frequency f of the fundamental mode of this string in Hz Part d) Calculate the frequency f of the third mode of this string in Hz

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One end of a string is tied to a wall, with a length L=.900m from the wall to the point where the string touches a pulley. The other passes over the frictionless pulley and is connected to a block of mass m=.250kg. end When the string is stretched over the pulley, it's linear mass density is 2.40x10^-4kg/m Part a) sketch the four lowest modes for the string, taking the pulley to be a fixed end Part b) Determine the speed of the wave on the string in m/s Part c) calculate the frequency f of the fundamental mode of this string in Hz Part d) Calculate the frequency f of the third mode of this string in Hz
Transcribed Image Text:One end of a string is tied to a wall, with a length L=.900m from the wall to the point where the string touches a pulley. The other passes over the frictionless pulley and is connected to a block of mass m=.250kg. end When the string is stretched over the pulley, it's linear mass density is 2.40x10^-4kg/m Part a) sketch the four lowest modes for the string, taking the pulley to be a fixed end Part b) Determine the speed of the wave on the string in m/s Part c) calculate the frequency f of the fundamental mode of this string in Hz Part d) Calculate the frequency f of the third mode of this string in Hz
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