A wave traveling on a Slinky® that is stretched to 4 m takes 4.19 s to travel the length of the Slinky and back again. (a) What is the speed (in m/s) of the wave? Using the same Slinky® stretched to the same length, a standing wave is created which consists of seven antinodes and eight nodes. At what frequency (in Hz) must the Slinky be oscillating?
A wave traveling on a Slinky® that is stretched to 4 m takes 4.19 s to...
A wave pulse travels down a slinky. The mass of the slinky is m = 0.94 kg and is initially stretched to a length L = 7.4 m. The wave pulse has an amplitude of A = 0.23 m and takes t = 0.412 s to travel down the stretched length of the slinky. The frequency of the wave pulse is f = 0.45 Hz. 3)What is the average speed of a piece of the slinky as a complete wave...
A wave pulse travels down a slinky. The mass of the slinky is m = 0.87 kg and is initially stretched to a length L = 6.9 m. The wave pulse has an amplitude of A = 0.23 m and takes t = 0.482 s to travel down the stretched length of the slinky. The frequency of the wave pulse is f = 0.49 Hz. If the new wave pulse has the same frequency, what is the new wavelength?
A longitudinal wave with a frequency of 29.0 Hz takes 1.2 s to travel the length of a 3.2 m Slinky (see the figure). Determine the wavelength of the wave. Answer in m. Please provide a detailed answer. Thank you! compressed region Stretched region Compressed region (a) (b) (c)
A string is stretched to a length of 1.2 m and a standing wave is produced with a speed of 4 m/s. The pattern for the standing wave is that of one anti-node between two nodes. What is the frequency that produces a standing wave? Include a diagram of the standing wave
4. A wire with mass density 1.00 g/m and length 1.80 m is stretched between two (fixed) clamps. It is vibrated at its third harmonic with a frequency of 240 Hz. a) Draw the standing wave pattern, labeling nodes and antinodes. b) What is the tension in the string? c) What is the fundamental frequency?
A 6m long string is stretched out between two points so that is supports a wave speed of 40 m/s. The string is then shaken at one end with the frequency of 10 Hz to generate a standing wave pattern on it. Where will the nodes of this standing wave be located on the string?
the wave speed of a string of length L with both ends fixed is v=600 m/s . the frequency of oscillation of the standing wave with three antinodes is f=1200 hz. find the length of the string.
Two wires, each of length 1.2 m, are stretched between two fixed supports. On wire A there is a second-harmonic standing wave whose frequency is 731 Hz. However, the same frequency of 731 Hz is the third harmonic on wire B. Find the speed at which the individual waves travel on each wire.
6. (20 pts.) A wave traveling along a string stretched along an x-axis has the form y(x, t) = (10 mm) sin(107x – 5nt). (a) What direction is the wave traveling (to the left or right)? (d) What is the wave's frequency, wavelength and speed? (e) What is the minimum, finite length the string must have in order to have standing waves, in it, with this waveform bouncing back and forth along x? (f) If the string has that length,...
By wiggling one end, a sinusoidal wave is made to travel along a stretched string that has a mass per unit length of 22.0 g/m. The wave may be described by the wave function y 0.20 sin (0.90x-42) where x and y are in meters and t s in seconds. 1. (a) Determine the speed of the wave. Is the wave moving in the +x direction or the -x direction? b) What is the tension in the stretched string? (c)...