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- s(x, t = 0.005s) s(x, t = 0s) y(mm)4 3 2 1 0 -1 -2 -3+ 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 x(m) = = 42. Consider the graph in the preceding problem of a compression wave. Shown are snapshots of the wave function for t 0.000 s (blue) and t 0.005s (orange). Given that the displacement of the molecule at time t 0.00 s and position x 0.00 m is = - s (0.00 m, 0.00 s) = 1.08 mm, derive a wave function to model the compression wave.A rectangular cavity has a dimension of 14 cm x 23 cm. Enter the four lowest frequencies of this cavity. Use at least one decimal place, for example, 1234.5. Use 343 m/s for the speed of sound and make sure to convert cm to m, if necessary. Be sure to consider both the simple modes in each direction and the combination modes.The linear mass density of a copper, 36.0cm long cable is 0.00750kg/m.The wire is fastened at each end. The speed of sound in air is 344m/s. The wavelength ofa standing wave that is set up in the wire is 14.4cm. The wire’s tension is 254.8N. a) Which harmonic is present in the standing wave? b) ) What is the velocity of the wave in the wire? c) ) What is the frequency of the wave? d) ) How far from the wire’s end is the first anti-node?
- The middle C string on a piano is under a tension of 989 N. The period and wavelength of a wave on this string are 3.82 ms and 1.39 m, respectively. Find the linear density of the string. Number UnitsThe nth harmonic of standing waves in a string of length L has a wavelength of 0.4050 m, while the (n - 1)th harmonic has a wavelength of 0.5400 m. Find L, the length of the string. mb?
- Pls solve this question correctly instantly in 5 min i will give u 3 like for surea pulse traveling along a string of linear mass density μ as a wave function, y(x), if the power carried by this wave at a point x is described as P(x): P (x) = (μ ω3 / k) e πx 1) What is the power P(0) carried by this wave at the origin? 2) Compute the ratio P(x)/P(0).