The transverse displacement of a stretched string from equilibrium as a function of time and position...
The transverse displacement of a stretched string from
equilibrium as a function of time and position is given by:
y=0.13 cos(3 x - 72 t). x and y are in m; t is in s.
False: The wave moves in the negative x
direction.
Greater than: The wavelength is ..... 1 m.
Greater than: The speed of the wave is ..... 23
m/s.
Less than: The period is ..... 0.1 seconds.
Solve:
Calculate the average power transmitted by the string. Data: mass of a 157 m long piece of the string is 2.83 kg
Homework Answers
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The transverse displacement of a stretched string from
equilibrium as a function of time and position...
The transverse displacement of a stretched string from equilibrium as a function of time and position...
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y=0.13 cos(9 x + 45t). x and y are in m; t is in s. The wavelength is The period is ..... 0.1 seconds. The wave moves in the positive x direction. The speed of the wave is 1 m. Less than Greater than True 6 m/s. Less than A traveling, wave can be any function of (2*pi*x/lamda-2*pi*t/period). Calculate the various...
The transverse displacement of a stretched string from equilibrium as a function of time and position...
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y=0.13 cos(3 x + 54 t). x and y are in m; t is in s. True False Greater than Less than Equal to The wavelength is ..... 1 m. True False Greater than Less than Equal to The speed of the wave is ..... 17 m/s. True False Greater than Less than Equal to The period is ..... 0.1 seconds. True False Greater...
The transverse displacement of a stretched string from equilibrium as a function of time and position...
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y=0.13 cos(9 x + 45 t). x and y are in m; t is in s. The wavelength is ..... 1 m. The period is ..... 0.1 seconds. The wave travels in the negative x direction. The speed of the wave is ..... 6 m/s. A traveling wave can be any function of (2*pi*x/lamda-2*pi*t/period). Calculate the various parameters where needed then...
The transverse displacement of a stretched string from equilibrium as a function of time and position...
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y = 0.13 cos(9 x - 72 t). x and y are in m; t is in s. Calculate the average power transmitted by the string. Data: mass of a 177 m long piece of the string is 2.03 kg
The transverse displacement of a stretched string from equilibrium as a function of time and position...
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y=0.13 cos(9 x + 27 t). x and y are in m; t is in s. calculate the average power transmitted by the string. Data: mass of a 215 m long piece of the string is 2.35 kg.
The options are T/F/greater/less than/equal to The transverse displacement of a stretched string from equilibrium as...
The options are T/F/greater/less than/equal to
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y0.13 coskr xand y are in m; t is in s; k = 9 m-1 and ω = 81 rad s. The wavelength is 1 m The period is 1 s The wave moves in the positive x direction
1. [1pt] The following formula represents the transverse displacement from equilibrium of a particle on a...
1. [1pt] The following formula represents the transverse displacement from equilibrium of a particle on a string, y(x,t) = 3.5 cos(3x+36t), where x is measured in meters, y in centimeters, and t in seconds. Select the correct answer for each of the statements below from T (true), F (false), G (greater than), L (less than), or E (equal to). For example, if the first statement is true, and the others should be completed with “equal to”, enter TEEE. You only...
The transverse displacement of an harmonic wave on a stretched rope is y = 0.05 cos(2.9...
The transverse displacement of an harmonic wave on a stretched rope is y = 0.05 cos(2.9 x - 5.8 t), where x and y are in meters and t is in seconds. 1) What is the amplitude of this wave? A = m 2) What is the wavelength of this wave? l = m 3) What is the speed with which this wave travels? |v| = m/s 4) In what direction is this wave propagating? +x -x +y -y +z...
By wiggling one end, a sinusoidal wave is made to travel along a stretched string that...
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)...
A transverse wave is traveling on a string stretched along the horizontal x-axis. The equation for...
A transverse wave is traveling on a string stretched along the horizontal x-axis. The equation for the vertical displacement y is given by y(x,t) = Asin(kx-wt), where A is the amplitude of the wave is much smaller than the wavelength, an individual particle in the string has constant horizontal displacement x but oscillates in the y-direction. The maximum speed of the particle in the y-direction is... Aw A^2w Aw^2 w/k k/w
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y=0.13 cos(9 x + 45t). x and y are in m; t is in s. The wavelength is The period is ..... 0.1 seconds. The wave moves in the positive x direction. The speed of the wave is 1 m. Less than Greater than True 6 m/s. Less than A traveling, wave can be any function of (2*pi*x/lamda-2*pi*t/period). Calculate the various...
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y=0.13 cos(9 x + 45 t). x and y are in m; t is in s. The wavelength is ..... 1 m. The period is ..... 0.1 seconds. The wave travels in the negative x direction. The speed of the wave is ..... 6 m/s. A traveling wave can be any function of (2*pi*x/lamda-2*pi*t/period). Calculate the various parameters where needed then...
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y = 0.13 cos(9 x - 72 t). x and y are in m; t is in s. Calculate the average power transmitted by the string. Data: mass of a 177 m long piece of the string is 2.03 kg
The options are T/F/greater/less than/equal to
The transverse displacement of a stretched string from equilibrium as a function of time and position is given by: y0.13 coskr xand y are in m; t is in s; k = 9 m-1 and ω = 81 rad s. The wavelength is 1 m The period is 1 s The wave moves in the positive x direction
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)...
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