Energy with one wavelength on the string is changed down the string at the propagation velocity v. By basic wave equation vT= lambda
The speed of the travelling wave produced in string is v = √(T/μ)and power of the travelling wave in the string is given by formula P=μA²w²v/2
On subsitituting the variable in power formula we get the frequency
A string along which waves can travel is 3.45 m long and has a mass of...
A string along which waves can travel is 2.72 m long and has a mass of 123 g. The tension in the string is 34.2 N. What must be the frequency of traveling waves of amplitude 11.6 mm for the average power to be 62.5 W?
Chapter 16, Problem 026 A string along which waves can travel is 3.77 m long and has a mass of 166 g. The tension in the string is 55.2 N. What must be the frequency of traveling waves of amplitude 9.81 mm for the average power to be 86.2 W? Ans:________Hz
How does the average power of a wave depend on each of the following quantities? proportional to the square root of: The average power of a wave on a string is proportional to the square of: The average power of a wave on a string is proportional to the square of: The average power of a wave on a string is proportional to the square root of: The average power of a wave on a string is the tension of...
Chapter 16, Problem 037 GO These two waves travel along the same string: Y. - (3.82 mm) sin(1.960x - 430xt) Y2 - (5.64 mm) sin(1.9611X - 430t +0.780xrad). What are (a) the amplitude and (b) the phase angle (relative to wave 1) of the resultant wave? (c) If a third wave of amplitude 4.54 mm is also to be sent along the string in the same direction as the first two waves, what should be its phase angle in order...
Chapter 16, Problem 037 GO These two waves travel along the same string: Y-(3.82 mm) sin(1.96x430) Y2 = (5.64 mm) sin(1.96x430 +0.780xrad), What are (a) the amplitude and (b) the phase angle (relative to wave 1) of the resultant wave? (c) If a third wave of amplitude 4.54 mm is also to be sent along the string in the same direction as the first two waves, what should be its phase angle in order to maximize the amplitude of the...
Sinusoidal waves 5.00 cm in amplitude are to be transmitted along a string that has a linear mass density of 4.00 x 10-2 kg/m. The source can deliver a maximum power of 305 W, and the string is under a tension of 101 N. What is the highest frequency fat which the source can operate? Hz Need Help? Read It Master it
A stretched string is 1.97 m long and has a mass of 20.9 g . When the string is oscillated at 440 Hz , which is the frequency of the standard A pitch that orchestras tune to, transverse waves with a wavelength of 16.5 cm travel along the string. Calculate the tension in the string.
These two waves travel along the same string: y1 = (3.73 mm) sin(1.62πx - 350πt) y2 = (5.43 mm) sin(1.62πx - 350πt + 0.768πrad). What are (a) the amplitude and (b) the phase angle (relative to wave 1) of the resultant wave? (c) If a third wave of amplitude 5.18 mm is also to be sent along the string in the same direction as the first two waves, what should be its phase angle in order to maximize the amplitude...
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,...
Two sinusoidal waves of the same frequency travel in the same direction along a string. If ym1 = 4.7 cm, ym2 = 6.3 cm, φ1 = 0, and φ2 = π/3 rad, what is the amplitude of the resultant wave?