anical wa cos(TIX-100Ttt-2rt/3), wherexan verse velocity of an element on t

Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter13: Mechanical Waves
Section: Chapter Questions
Problem 10P: A transverse wave on a string is described by the wave function y=0.120sin(8x+4t) where x and y are...
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The wavefunction of a mechanical wave on a string is described by: y(x.t) =
0.012cos(TtX-100Tt-2Tt/3), where x and y are in meters and t is in seconds. The
transverse velocity of an element on the string at the left end (x = 0), at time t = 0
%3D
is:
O +0.6v3Tt m/s
O -0.6v3Tt m/s
ONone of the listed
O-0.6m m/s
O+0.6TT m/s.
Transcribed Image Text:The wavefunction of a mechanical wave on a string is described by: y(x.t) = 0.012cos(TtX-100Tt-2Tt/3), where x and y are in meters and t is in seconds. The transverse velocity of an element on the string at the left end (x = 0), at time t = 0 %3D is: O +0.6v3Tt m/s O -0.6v3Tt m/s ONone of the listed O-0.6m m/s O+0.6TT m/s.
O +0.6m m/s
The equation of motion of a particle in simple harmonic motion is given by: x(t) =
0.2cos(wt), 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:
O 15 sec
O 1 sec
O 0.25 sec
O s sec
O 0.5 sec
difforont +imoc withifforont initiol
Transcribed Image Text:O +0.6m m/s The equation of motion of a particle in simple harmonic motion is given by: x(t) = 0.2cos(wt), 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: O 15 sec O 1 sec O 0.25 sec O s sec O 0.5 sec difforont +imoc withifforont initiol
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