3. A one-dimensional harmonic wave, which propagates in a medium with a speed of 400 m², is described by the following mathematical expression: y(x,1)=3 sen(kx-2007t+) cm where x and t are in m and s, respectively. Knowing that y(0, 0) = 1.5 cm and that the speed of oscillation at t= 0 and x = 0 is positive, find: a. The wave number k and the initial phase o b. The maximum acceleration of oscillation of a generic point of the x axis.

Physics for Scientists and Engineers: Foundations and Connections
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Author:Katz, Debora M.
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Chapter17: Traveling Waves
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Problem 12PQ: The equation of a harmonic wave propagating along a stretched string is represented by y(x, t) = 4.0...
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3. A one-dimensional harmonic wave, which propagates in a medium with a speed of 400
m², is described by the following mathematical expression:
y(x,1)=3 sen(kx-2007t+) cm
where x and t are in m and s, respectively. Knowing that y(0, 0) = 1.5 cm and that the
speed of oscillation at t= 0 and x = 0 is positive, find:
a. The wave number k and the initial phase po
b.
The maximum acceleration of oscillation of a generic point of the x axis.
Transcribed Image Text:3. A one-dimensional harmonic wave, which propagates in a medium with a speed of 400 m², is described by the following mathematical expression: y(x,1)=3 sen(kx-2007t+) cm where x and t are in m and s, respectively. Knowing that y(0, 0) = 1.5 cm and that the speed of oscillation at t= 0 and x = 0 is positive, find: a. The wave number k and the initial phase po b. The maximum acceleration of oscillation of a generic point of the x axis.
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