A nylon guitar string has a linear density of 4.46 g/m and is under a tension of 126 N. The fixed supports are D = 72.7 cm apart. The string is oscillating in the standing wave pattern shown in the figure. Calculate the (a) speed, (b) wavelength, and (c) frequency of the traveling waves whose superposition gives this standing wave.
Here ,
linear density , u = 4.46 g/m = 0.00446 Kg/m
T = 126 N
a) speed of wave = sqrt(T/u)
speed of wave = sqrt(126/0.00446)
speed of wave = 168 m/s
b) wavelength = 2 *L
wavelength = 2 * 0.727
wavelength = 1.454 m
c)frequency of waves = speed of wave/wavelength
frequency of waves = 168/1.454
frequency of waves = 115.5 Hz
A nylon guitar string has a linear density of 4.46 g/m and is under a tension...
A nylon guitar string has a linear density of 33.9 g/m and is under a tension of 296.0 N. The fixed supports are distance L 88.5 cm apart. The string is oscillating in the standing wave pattern shown in the figure. Calculate the speed of the traveling waves whose superposition gives this standing wave. Submit Answer Tries o/99 Calculate the wavelength of the traveling waves whose superposition gives this standing wave Submit Answer Tries 0/99 Calculate the frequency of the...
A nylon guitar string has a linear density of 6.01 g/m and is under a tension of 196 N. The fixed supports are D - 55.6 cm apart. The string is oscillating in the standing wave pattern shown in the figure. Calculate the (a) speed, (b) wavelength, and (c) frequency of the traveling waves whose superposition gives this standing wave (a) Number Units (b) Number Units (c) Number Units Click if you would like to Show Work for this question:...
and is under 3. A steel- string acoustic guitar has linear density of 5g/m tension of 180 N. The sto is oscillating wave pattern shown . If fixed apart, calculate the frequency of traveling waves (is pt) ia the standing D=75
A guitar string with a linear density of 2.0 g/m is stretched between supports that are 62 cm apart. The string is observed to form a standing wave with three antinodes when driven at a frequency of 440 Hz. What is the frequency of a standing wave with five antinodes on this string? What is the tension of the string?
A string has a linear density of 6.00 × 10-3 kg/m and is under a tension of 290 N. The string is 2.3 m long, is fixed at both ends, and is vibrating in the standing wave pattern (3rd harmonic). Determine the frequency of the traveling waves that make up the standing wave.
A guitar string with a linear density of 1.1 g/m is stretched between supports that are 0.56 cm apart. The string is observed to form a standing wave with three antinodes when driven at a frequency of 574 Hz . What is the frequency of the fifth harmonic of this string?
A guitar string of length 80 cm is fixed at both ends. The string has a uniform volume density of 9000 kg/m and has a diameter of 0.75 mm. The string is under a tension of 40 N. Determine the wavelength of the fundamental harmonic on the guitar string. Calculate the wavelength of the sound wave traveling through air emitted by the first guitar string if the string is oscillating in the fundamental harmonic.
algebra based physics
1. A steel guitar string has a mass per length of 0.720 g/m. If the length of the string between two fixed ends is 54.6 cm, what tension is needed for fundamental frequency of middle C (261.6 Hz)? a. What is the wavelength of the fundamental mode? b. What is the speed of the waves on the string? c. What tension is needed for the fundamental frequency? 2. Sketch the waveform of the third harmonic for a...
A nylon guitar string is fixed between two lab posts 2.00 m apart. The string has a linear mass density of μ-7.20 g/m and is placed under a tension of 160.00 N. The string is placed next to a tube, open at both ends, of length L. The string is plucked and the tube resonates at the n-1 mode. The speed of sound is 343 m/s. What is the length of the tube? Select the correct answer O 2.3 m...
A 60 cm long guitar string under a tension of 50 N has a linear mass density of 4 grams per meter. What is the frequency of the 5th harmonic? The answer is 466 Hz, please show work and explanation.