The tension in a string is 15.6 N, and its linear density is 0.809 kg/m. A...
The tension in a string is 15.6 N, and its linear density is 0.809 kg/m. A wave on the string travels toward the -x direction; it has an amplitude of 2.79 cm and a frequency of 15.0 Hz. What are the (a) speed and (b) wavelength (in terms of m) of the wave? (c) Write down a mathematical expression (like Equation 16.3 or 16.4) for the wave, substituting numbers for the variables A, f, and λ. (a) Numbef T4.39 UnitšT...
The tension in a string is 13.8 N, and its linear density is 1.05 kg/m. A wave on the string travels toward the -x direction; it has an amplitude of 3.17 cm and a frequency of 11.7 Hz. What are the (a) speed and (b) wavelength (in terms of m) of the wave? (c) Write down a mathematical expression (like Equation 16.3 or 16.4) for the wave, substituting numbers for the variables A, f, and λ.
The tension in a string is 13.8 N, and its linear density is 1.05 kg/m. A wave on the string travels toward the -x direction; it has an amplitude of 3.17 cm and a frequency of 11.7 Hz. What are the (a) speed and (b) wavelength (in terms of m) of the wave? (c) Write down a mathematical expression (like Equation 16.3 or 16.4) for the wave, substituting numbers for the variables A, f, and λ.
The tension in a string is 16.9 N, and its linear density is 0.855 kg/m. A wave on the string travels toward the -x direction; it has an amplitude of 3.53 cm and a frequency of 12.1 Hz. What is the speed of the wave?
A string is stretched to a tension of 100 N, and has a linear density of 0.025 kg/m. An input disturbance causing a sinusoidal wave has a frequency of 150 Hz, with an amplitude of 5 cm. Determine the speed of the wave. Determine the wavelength. Write down the equation describing the displacement of the string as a function of the position and time.
Consider a string with a linear density of 0.001 kg/m. It has a tension of 0.67 when a 241 Hz sinusoidal wave is present. What is the wavelength (in m) of the wave on this string? Round your answer to 2 decimal places.
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:...
A rope has a length of 5.00 m between its two fixed points and a mass per unit length (linear density) of 40.0 g / m. if the string vibrates at a fundamental frequency of 20 Hz. a) Calculate the tension of the string. b) Calculate the frequency and wavelength of the second harmonic (n = 2). c) Calculate the frequency and wavelength of the third harmonic. d) the speed of propagation of the wave.
A very long string (linear density 0.4 kg/m ) is stretched with a tension of 70 N . One end of the string oscillates up and down with an amplitude of 5 cm and a period of 0.35 s . What is the wavelength of the waves created in the string? (answer in m/s)
A very long string (linear density 0.7 kg/m ) is stretched with a tension of 85 N . One end of the string oscillates up and down with an amplitude of 7 cm and a period of 0.35 s . What is the wavelength of the waves created in the string?