The superposition of two waves y1=A sin(kx-wt) and y2=A sin(kx-wt+ cp) results in a wave described by: y=0.3 sin(kx-wt+rt/3) where x and y are in meters and t in seconds.The amplitude A of y1 and y2 and the phase difference p are:

Physics for Scientists and Engineers, Technology Update (No access codes included)
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Chapter16: Wave Motion
Section: Chapter Questions
Problem 16.5P: A wave is described by y = 0.020 0 sin (kx - t), where k = 2.11 rad/m, = 3.62 rad/s, x and y are in...
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The superposition of two waves y1=A
sin(kx-wt) and y2=A sin(kx-wt+cp) results in
a wave described by: y=0.3 sin(kx-wt+rt/3)
where x and y are in meters and t in
seconds.The amplitude A of y1 and y2 and
the phase difference p are:
O A=0.3 m,p=rt/3 rad
A=0.3m,p=2 t/3 rad
O A=0.15 m,p=2t/3 rad
O A=0.15 m,p=t/3 rad
None of the above
II
Transcribed Image Text:The superposition of two waves y1=A sin(kx-wt) and y2=A sin(kx-wt+cp) results in a wave described by: y=0.3 sin(kx-wt+rt/3) where x and y are in meters and t in seconds.The amplitude A of y1 and y2 and the phase difference p are: O A=0.3 m,p=rt/3 rad A=0.3m,p=2 t/3 rad O A=0.15 m,p=2t/3 rad O A=0.15 m,p=t/3 rad None of the above II
1:32
The superposition of two travelling waves y1
and y2 results in a wave described by: y=A
sin(Ttx-2rtt+p) where x and y are in meters
and t in seconds. The wavelength and
speed of the wave are:
A=2 m,v=1 m/s
A=1 m,v=2 m/s
A=1 m,v=2n m/s
A=2 m,v=2 m/s
None
Transcribed Image Text:1:32 The superposition of two travelling waves y1 and y2 results in a wave described by: y=A sin(Ttx-2rtt+p) where x and y are in meters and t in seconds. The wavelength and speed of the wave are: A=2 m,v=1 m/s A=1 m,v=2 m/s A=1 m,v=2n m/s A=2 m,v=2 m/s None
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