A musical note on a piano has a frequency of 40 Hz. If the tension in the 2-m string is 308 N, and one-half wavelength occupies the string, what is the mass of the wire? 0.024 kg 0.047 kg 0.031 kg 0.019 kg 0.040 kg

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter14: Sound
Section: Chapter Questions
Problem 47P: A steel wire with mass 25.0 g and length 1.35 m is strung on a bass so that the distance from the...
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A musical note on a piano has a frequency of 40 Hz. If the tension in the 2-m string is 308 N, and one-half wavelength occupies the string, what is the mass of the wire? 0.024 kg 0.047 kg 0.031 kg 0.019 kg 0.040 kg A block attached to a spring, oscillates on a frictionless horizontal surface with a period of 0.3 s. The time needed by the block to move (for the first time) from position x = -A to x = -A/2 is: 0.3 sec 0.05 sec 0.2 sec 0.15 sec 0.1 sec The equation of motion of a particle in simple harmonic motion is given by: x(t) = 0.2cos(ωt), where x is in meters and t is in seconds. At x = 0, the particle’s velocity is v = -1.256 m/s. The period of oscillation, T, equals: 1.5 sec 0.25 sec 1 sec 3 sec 0.5 sec In an oscillatory motion of a simple pendulum, the ratio of the maximum angular acceleration, θ''max, to the maximum angular velocity, θ'max, is π s^(-1). What is the time needed for the pendulum to complete two oscillations? 0.5 sec 1 sec 4 sec 0.25 sec 2 sec A simple pendulum is set into motion at two different times with different initial conditions. The first time: the bob is in its equilibrium position and is given an initial velocity + 2 m/s. The maximum height reached by the bob is h1,max and the period of motion is T1. The second time: the bob is in its equilibrium position and is given an initial velocity + 4 m/s. The maximum height reached by the bob is h2,max and the period of motion is T2. Assume that the motion is simple harmonic, which of the following is true?  Then we have:  Then we have:  Then we have:  Then we have :  Then we have: A traveling wave on a taut string with a tension force T is given by the wave function: y(x,t) = 0.1sin⁡(4x+100t), where x and y are in meters and t is in seconds. The linear mass density of the string is μ = 0.1 Kg/m. If the tension is multiplied by a factor of four, while keeping the same amplitude, same wavelength, and same linear mass density, then the new power of the wave, is 125 W
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