Sinusoidal wave propagating along a stretched string
A sinusoidal wave is propagating along a stretched string that lies along the x-axis. The displacement of the string as a function of time is graphed in the figure for particles at x = 0 and at x = 0.0900 m.
What is the amplitude of the wave?
What is the period of the wave?
You are told that the two points x = 0 and x = 0.0900 m are within one wavelength of each other. If the wave is moving in the +x direction, determine the wavelength.
Determine the wave speed.
If instead the wave is moving in the -x direction, determine the wavelength.
Determine the wave speed.
Would it be possible to determine definitively the wavelength in parts (c)-(f) if you were not told that the two points were within one wavelength of each other?
NOTE: SEE ATTACHED PDF FOR FULL PROBLEM.. I ONLY NEED PARTS E AND F, THE ANSWERS TO THE OTHER PARTS ARE INCLUDED IN THE PROBLEM AND THEY ARE ALL CORRECT.
An ant with mass is standing peacefully on top of a horizontal, stretched rope. The rope has mass per unit length and is under tension . Without warning, Throckmorton starts a sinusoidal transverse wave of wavelength propagatingalong the rope. The motion of the rope is in a vertical plane.
What minimum wave amplitude will
(See attached file for full problem description with symbols and diagrams)
---
Consider a string of total length , made up of three segments of equal length. The mass per unit length of the first segment is , that of the second is , and that of the third . The third segment is tied to a wall, and the string is stretched by
(See attached file for full problem description with diagrams)
---
Two identical pulses are moving in opposite directions along a stretchedstring that has one fixed end and the other movable, as shown in the figure.
Above each pulse a green arrow indicates the direction of motion of the pulse.
Part A
The two pulse
A steel wire (8 m long and 60 g mass) is clamped between two parallel walls. Two equal masses are hung from the wire at equal distance from each end. The left and right sections of the wire are 2m long and make an angle of 40 degree with each wall and the middle section is 4 m long and is horizontal. A wave pulse travels along t
The nodes of a standing wave are points at which the displacement of the wave is zero at all times. Nodes are important for matching boundary conditions, for example, that the point at which a string is tied to a support has zero displacement at all times (i.e., the point of attachment does not move).
Consider a standing wave
A uniform rope of mass m and length L hangs from a ceiling.
(a) Show that the speed of a transverse wave in the rope is a function of y, the distance from the
lower end, and is given by v = Sqrt(gy).
(b) Show that the time it takes a transverse wave to travel the length of the rope is given by t =
2sqrt(L/g). (Hint: calculat
Please do questions 1-5. Going through this lab, please see data table in second attachment, stringlab2.doc, when tried to solve for V th and the rest everything went wrong. V th never even was close to V average. This is throwing everything off. All data is assumed to be correct, but again V th is off. If cannot read here
(See attached file for full problem description with proper equations)
---
Two Velocities in a Traveling WaveWave motion is characterized by two velocities: the velocity with which the wave moves in the medium (e.g., air or a string) and the velocity of the medium (the air or the string itself).
Consider a transverse wave
Problem 21.10
Part A
What are the three longest wavelengths for standing waves on a 171- -long string that is fixed at both ends?
Enter your answers in descending order separated by commas.
ANSWER: , , = Answer not displayed
Part B
If the frequency of the second-longest wavelength is 59 , what is the fr
