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The graphs below show a snapshot of a wave on a string at time t =...
a string under tension supoorts standing waves. at some time t a snapshot of a standing...
a string under tension supoorts standing waves. at some time t a snapshot of a standing wave on the string is recorded, and described by the function y(x) where y is the vertical displacement of the string and x is the postion along the string. which form of y(x) is consistent with a string of length L whose left end at x=0 is fixed but whose right end at x=L is free? the symbol A is a positive constant representing...
A sinusoidal transverse wave is travelling along a string in the negative direction of an x...
A sinusoidal transverse wave is travelling along a string in the negative direction of an x axis. The figure shows a plot of the displacement as a function of position at time t = 0; the y intercept is 4.0 cm. The string tension is 3.3 N, and its linear density is 44 g/m. Find the (a) amplitude, (b) wavelength, (c) wave speed, and (d) period of the wave, (e) Find the maximum transverse speed of a particle in the...
Find the phase speed v for the wave whose snapshot and history graphs are given below....
Find the phase speed v for the wave whose snapshot and history
graphs are given below. Show your calculations for the wave crest.
[ans. -1.5 m/s]
Please show work :)
5. [5pt Find the phase speed v for the wave whose snapshot and history graphs are given below. Show your calculations for the wave crest. [ans. -1.5 m/s] 3-1 211 t = 8 0 1 2 3 5 6 78 9 10 11 12 X (m) 2x7 m -3 0...
12. Below are two history graphs for wave pulses on a string. The speed and direction...
12. Below are two history graphs for wave pulses on a string. The speed and direction of each pulse are índicated. For each, draw the snapshot graph at the specified instant of time. No distance scale is provided, so you must determine an appropriate scale and label the x-axis appropriately a. b. History atx=2cm Atx=-1 cm t (s) t (s) 0,02 0.04 0.06 -006 -002 006, 00 cm's to the left 50 cm/s to the left Snapshot at t= 0.02...
A simple harmonic oscillator at the position x=0 generates a wave on a string. The oscillator...
A simple harmonic oscillator at the position x=0 generates a
wave on a string. The oscillator moves up and down at a frequency
of 40.0 Hz and with an amplitude of 3.00 cm. At time t =
0, the oscillator is passing through the origin and moving down.
The string has a linear mass density of 50.0 g/m and is stretched
with a tension of 5.00 N.
A simple harmonic oscillator at the position x = 0 generates a wave...
A sinusoidal wave is travelling on a string under tension T = 8.0(N), having a mass...
A sinusoidal wave is travelling on a string under tension T = 8.0(N), having a mass per unit length of 1 = 0.0128(kg/m). It’s displacement function is D(x,t) = Acos(kx - t). It’samplitude is 0.001m and its wavelength is 0.8m. It reaches the end of this string, and continues on to a string with 2 = 0.0512(kg/m) and the same tension as the first string. Give the values of A, k, and , for the original wave, as well as...
y(cm) 1) Snapshots Make History. A snapshot graph of a wave at t 2 s is...
y(cm) 1) Snapshots Make History. A snapshot graph of a wave at t 2 s is shown to the right. If the wave travels at 1 m/s to the left, draw the history graph for this wave at x 3 m from t = 0 s to t 6 s. Your solution must contain at least 3 sketches of snapshot graphs at different times. 1 m/s x (m) 1 2 3 4 5 6 7 -1
S5. At right is a snapshot at t 0 of a wave traveling to the right...
S5. At right is a snapshot at t 0 of a wave traveling to the right on a string. The string is tied to the wall at x-6 m. The wave moves at v 1 m/s. A point P is indicated on the axis. a) Sketch the appearance of the wave at t -4 s.(2 marks] b) Sketch the history graph for the point P. Show enough time that everything interesting that happens at Pa shown. [2 marks] S6. Two...
The diagram represents a snapshot of a standing transverse wave on a flexible string taken when...
The diagram represents a snapshot of a standing transverse wave on a flexible string taken when the displacement is at a maximum. The string is 0.56 m long with tension 6.00 N. The total mass of the string is 13.15 g. Find the period of the oscillation.
Consider the following wave function: y(x, t) = cos(kx - omega t). a. Show that the...
Consider the following wave function: y(x, t) = cos(kx - omega t). a. Show that the above function is an eigenfunction of the operator partialdifferential^2/partialdifferential x^2[...] and determine its eigenvalue. b. Show that the above function is a solution of the wave equation expressed as partialdifferential^2 y(x, t)/partialdifferential x^2 = 1/v^2 partialdifferential^2 y(x, t)/partialdifferential t^2, given the wave velocity is v = omega/k (where omega = 2 pi V and k = 2pi/lambda).
A sinusoidal transverse wave is travelling along a string in the negative direction of an x axis. The figure shows a plot of the displacement as a function of position at time t = 0; the y intercept is 4.0 cm. The string tension is 3.3 N, and its linear density is 44 g/m. Find the (a) amplitude, (b) wavelength, (c) wave speed, and (d) period of the wave, (e) Find the maximum transverse speed of a particle in the...
Find the phase speed v for the wave whose snapshot and history
graphs are given below. Show your calculations for the wave crest.
[ans. -1.5 m/s]
Please show work :)
5. [5pt Find the phase speed v for the wave whose snapshot and history graphs are given below. Show your calculations for the wave crest. [ans. -1.5 m/s] 3-1 211 t = 8 0 1 2 3 5 6 78 9 10 11 12 X (m) 2x7 m -3 0...
12. Below are two history graphs for wave pulses on a string. The speed and direction of each pulse are índicated. For each, draw the snapshot graph at the specified instant of time. No distance scale is provided, so you must determine an appropriate scale and label the x-axis appropriately a. b. History atx=2cm Atx=-1 cm t (s) t (s) 0,02 0.04 0.06 -006 -002 006, 00 cm's to the left 50 cm/s to the left Snapshot at t= 0.02...
A simple harmonic oscillator at the position x=0 generates a
wave on a string. The oscillator moves up and down at a frequency
of 40.0 Hz and with an amplitude of 3.00 cm. At time t =
0, the oscillator is passing through the origin and moving down.
The string has a linear mass density of 50.0 g/m and is stretched
with a tension of 5.00 N.
A simple harmonic oscillator at the position x = 0 generates a wave...
y(cm) 1) Snapshots Make History. A snapshot graph of a wave at t 2 s is shown to the right. If the wave travels at 1 m/s to the left, draw the history graph for this wave at x 3 m from t = 0 s to t 6 s. Your solution must contain at least 3 sketches of snapshot graphs at different times. 1 m/s x (m) 1 2 3 4 5 6 7 -1
S5. At right is a snapshot at t 0 of a wave traveling to the right on a string. The string is tied to the wall at x-6 m. The wave moves at v 1 m/s. A point P is indicated on the axis. a) Sketch the appearance of the wave at t -4 s.(2 marks] b) Sketch the history graph for the point P. Show enough time that everything interesting that happens at Pa shown. [2 marks] S6. Two...
The diagram represents a snapshot of a standing transverse wave on a flexible string taken when the displacement is at a maximum. The string is 0.56 m long with tension 6.00 N. The total mass of the string is 13.15 g. Find the period of the oscillation.
Consider the following wave function: y(x, t) = cos(kx - omega t). a. Show that the above function is an eigenfunction of the operator partialdifferential^2/partialdifferential x^2[...] and determine its eigenvalue. b. Show that the above function is a solution of the wave equation expressed as partialdifferential^2 y(x, t)/partialdifferential x^2 = 1/v^2 partialdifferential^2 y(x, t)/partialdifferential t^2, given the wave velocity is v = omega/k (where omega = 2 pi V and k = 2pi/lambda).
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