1. The lowest frequency of a guitar string with a length 0.65 m is 248 H...
Two identical guitar strings are prepared such that they have the same length (0.65 m0.65 m) and are under the same amount of tension. The first string is plucked at one location, primarily exciting the first harmonic. The other string is plucked in a different location, primarily exciting the fourth harmonic. The resulting sounds give rise to a beat frequency of 378 Hz378 Hz. What is the wave propagation speed on the guitar strings? wave propagation speed: m/s
Two identical guitar strings are prepared such that they have the same length ( 0.65 m ) and are under the same amount of tension. The first string is plucked at one location, primarily exciting the second harmonic. The other string is plucked in a different location, primarily exciting the third harmonic. The resulting sounds give rise to a beat frequency of 378 Hz . What is the wave propagation speed on the guitar strings?
A guitar string has a linear density of 8.30*10^-4 kg/m and a length of 0.660m. The tension in the string is 52.0N. When the fundamental frequency of the string is sounded with a 196.0Hz tuning fork, what beat frequency is heard?
The third harmonic of a guitar string produces a note with a frequency of 330 Hz from a string with a linear mass density of 4.47*10-3 kg/m. The length of the guitar string is 0.65 meters. Draw a picture of the standing wave described above. Label the nodes and antinodes. Determine the wavelength of the standing wave that produces this note. What is the length of the guitar string (just the part that’s vibrating)? What is the tension in the...
Jennifer is using a tuning fork to tune her fifth guitar string, which should be at a frequency of 110 Hz, or note A2 in music terms. When she rings the tuning fork and plucks her guitar string, she hears 8 beats/s. Note: parts (a) and (b) require absolute accuracy. Your answer must be exactly correct-not just within 5% (a) What are the two possible frequencies of Jennifer's guitar string? fmAx Number Units Number Units min (b) When Jennifer loosens...
Jennifer is using a tuning fork to tune her fifth guitar string, which should be at a frequency of 110 Hz, or note A2 in music terms. When she rings the tuning fork and plucks her guitar string, she hears 8 beats / s. Note: parts (a) and (b) require absolute accuracy. Your answer must be exactly correct--not just within 5%. (a) What are the two possible frequencies of Jennifer's guitar string? Fmax = Number Units f min = Number...
Guitar stings are tuned to a desired frequency by changing the tension in the string, and different strings have different masses per length altering the possibilities. If a string has 0.4 g/m (there are 1000 g in a kg), what tension is required to give a frequency 116 in Hz? A classical guitar is has 0.65 m string length. Give your answer in newtons (N).
One end of a 1,20 m long string is attached to a tuning fork with the frequency of 200Hz. On the other end of the string, hangs a weight with the mass of 2kg over a pulley and stretches the string. If the tuning fork is struck, a standing wave with 4 curves is formed. (Standing wave is when one end of the wave is fixed.) a) What is the wavelength of this curve? b) From the string, sound waves...
Two identical guitar strings are prepared such that they have the same length (0.67 m) and are under the same amount of tension. The first string is plucked at one location, primarily exciting the fifth harmonic. The other string is plucked in a different location, primarily exciting the fourth harmonic. The resulting sounds give rise to a beat frequency of 3.60 x 102 Hz What is the wave propagation speed on the guitar strings? m/s 241.2 wave propagation speed:
Two identical guitar strings are prepared such that they have the same length (2.30 m) and are under the same amount of tension. The first string is plucked at one location, primarily exciting the 5th harmonic. The other string is plucked in a different location, primarily exciting the 4th harmonic. The resulting sounds give rise to a beat frequency of 378 Hz. What is the wave propagation speed on the guitar strings?