Waves on a string are described by the following general equation y(x, t) = A cos(kx - wt). A transverse wave on a string is traveling in the + direction with a wave speed of 9.00 m/s, an amplitude of 8.50×10-2 m, and a wavelength of 0.620 m. At time t = 0, the x = 0 end of the string has its maximum upward displacement. Find the transverse displacement y of a particle at x = 1.66 m and t = 0.150 s.

What is the difference in motion between a transverse and longitudinal wave? Which type(s) can be considered as having kinetic energy?

A string with a mass of 0.02 kg and a length of 2 meters is stretched between two fixed points. The tension in the string is 100 N. Calculate the speed of a transverse wave traveling through the string. (Note: Assume the string is massless, and there is no damping or energy loss during wave propagation.)

For any given wave (moving at a constant speed), if the frequency quadruples, the wavelength

The speed of a sinusoidal wave on a string depends on: O the amplitude of the wave the frequency of the wave the tension in the string (the wavelength of the wave

The wave show is vibrating with a frequency of 250 Hz. If the length of the string is 2.00 m what is the velocity of the wave? vibrator amplitude mass O 167 m/s 125 m/s 500 m/s O 333 m/s LH

Your physics professor hangs a heavy string from the lab ceiling, the mass and the length of the string is m and L respectively. He starts a transverse wave from the top of the string. Show that the speed of the wave depends on the position y above the lower end of the string (need to show free body diagram). Show that the time required for the wave to travel the entire length of the string is t=(2L.5 )/g (need to set up and solve a integral with limits)