A string fixed at both ends is playing its 3rd harmonic.  If it takes 2.40 x 10^-3 s for a wave to travel the length of this string, what is the frequency of the 3rd harmonic?

A standing wave with 4 anti-nodes is set up in a string that has a linear mass density of 0.011 kg/m and pulled tight with a tension force of 1.7 N. If the string has a length of 1.3 meters, what is the frequency of this standing wave?

A nylon rope of length 32m is under a tension of 1.2x10^4N. The total mass of this rope is 2.5 kg. If a Wave pulse Starts at one end of this rope, find its speed.

Two identical guitar strings are prepared such that they have the same length (0.67 m) and are under the same amount of tension. The first string is plucked at one location, primarily exciting the fourth harmonic. The other string is plucked in a different location, primarily exciting the second harmonic. The resulting sounds give rise to a beat frequency of 369 Hz. What is the wave propagation speed on the guitar strings?

If the length of the entire string is L = 3.00 m, what is the wavelength of this transverse wave disturbance?

Two harmonic waves, y1 = A sin(kx − ωt) and y2 = A sin(kx + ωt + φ), travel in the same string creating a standing wave pattern. If φ = 2.60 rad and λ = 3.36 m, find the position of the first node for which the position x > 0.

A thick power line of length 75 m is stretched taut between two poles, experiencing a tension force of 6250 N. The mass of the power line 750 kg. What is the maximum resonate frequency of the cable if the wavelength is exactly 1/3 the length of the cable?

A traveling wave on a string has an amplitude of 0.166 m and the string element at x =0 and t = 0 has a displacement of; -0.166/1.55 m and is moving upward. What is the phase constant of the system if the wave is modeled by the equation; y(x, t) = A sin(kx-wt+phi) ? 2.44

A string is 1.5 m long and the wave travels at 250 m/s on the string. 1) What's the fundamental wavlength of the wave on a string? 2) What is the fudamental frequency? 3) What is the frequency of the fourth harmonic?

A transverse wave yields a 'y' value as a sine function of 'x' and 't'. The wave oscillates between +0.6 m and -0.6 m. The wavenumber for this transverse wave is 12.5 rad/m and the angular frequency is 3.2 rad/s. What is the minimum amount of time it would take for the wave to travel from a point on the wave that has a value of ya = +0.4 m to another point that has a value of yb = -0.25 m?