3 of 6 Question A4 The diagram below shows the dispersion curve for a one-dimensional chain of identical atoms with harmonic forces between nearest neighbours. 2 M -4 -2 0 2 4 k/ů¹ a) Calculate the unit cell parameter of this chain. b) Estimate the speed of sound in this chain. c) Estimate the harmonic spring constant between nearest neighbours, given that the mass of each atom is m = 2 × 10-26 kg.
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- Two waves travelling at the same speed. Which statements about the figure below are correct? Group of answer choices Double the amplitude of a double the speed it travels. Amplitude of a is twice the amplitude of b. A has a lower frequency than b. A has a higher frequency than b. Amplitude of a is half the amplitude of b.2a. There are two different speeds to consider in traveling waves. The first is the speed of the particles that make up the medium through which the wave travels. In most cases, these particles oscillate back and forth about an equilibrium position like a mass on a spring. However, this is NOT what we mean by the speed of a wave or wave speed. The wayeszeed, or speed of propagation, is generally determined by the properties of the medium but for all waves traveling through any medium it can be written as v = ? (words and symbols) 2b. A transverse wave travels at a speed v = 35 m/s with frequency f= 10 Hz. What is its wavelength 2? V- 35m/sec f-10 Hz v= fT , where > is wavelength 35 = 10H27,7 = 3.5m 2c. Write down the equation of this wave y() if it is traveling in the +x direction with an amplitude of 0.5 m, in symbols first, then with the numbers and units. Calculate the y-position for a particle located at position x = 0.4 m at time t= 0.75 s. y = Asin ( 2d. As in Chapter 14, we can…Figure 6a shows the appearance of a progressive wave transverse wave at a particular instant in time. The wave travels at a speed of 12 ms^-1. All Particles in the wave osciallte with simple harmonic motion. i. Calculate the frequency and time period of the oscillations. ii. Calculate the maximum acceleration of the particles (magnitude only). iii. Calculate the velocity of the particles when the displacement is ±1.0 cm iv. Compare the amplitude and phase of particles X and Y.
- A piano tuner stretches a steel piano wire with a tension of 765 N. The steel wire has a length of 0.600 m and a mass of 4.50 g. Part A What is the frequency of the string's fundamental mode of vibration? Express your answer numerically in hertz using three significant figures. ΕΞΙ ΑΣΦ Submit Part B Request Answer 71= 2 What is the number n of the highest harmonic that could be heard by a person who is capable of hearing frequencies up to f-16 kHz? Express your answer exactly. 197) ΑΣΦ 4 Ha ?Part 2: Long cable A transverse wave pulse travels along a 145 m long aluminum cable and returns 1.13 s later. The cable has a radius of 1.9 cm. A.) Determine the wave speed. B.) Determine the cable tension.The drawing shows a 21.9-kg ball being whirled in a circular path on the end of a string. The motion occurs on a frictionless, horizontal table. The angular speed of the ball is w = 14.8 rad/s. The string has a mass of 0.0230 kg. How much time does it take for a wave on the string to travel from the center of the circle to the ball? Number i Units String Ball
- HELLOOO, HELP WITH (NUMBER 5 LETTER D) PLEASE, 4 DECIMAL PLACES. COMPLETE SOLUTION, THANK YOUU!The hand moves the end of the Slinky up and down through 8 complete cycles in one second. The wave moves along the Slinky at a speed of 49 m/s. Find the distance between two adjacent crests on the wave. No need to include the unit. Write your answer in whole numbers.Problem 1: Wave Resonance Explorationa. You are conducting an experiment to explore resonance in a string fixed at both ends. The string has a tension of 200 N and a linear density of 0.02 kg/m. Calculate the first three resonant frequencies for the string. b. The same string from part (a) is now immersed in water. Determine how the change in medium affects the resonant frequencies.