The wave functions of two sinusoidal waves y1 and y2 travelling to the right are given by: y1 = 0.02 sin(0.5ttx - 10tt) and y2 = 0.02 sin(0.5Ttx - 10nt + Tt/3), where x and y are in meters and t is in seconds. The resultant interference wave function is expressed as: O y_res = 0.077 sin(0.5tx - 10rtt + 1/6) y_res = 0.077 sin(0.5tx - 10nt + 1/12) O y_res = 0.035 sin(0.5tx - 10nt + n/6) y_res = 0.069 sin(0.5Ttx - 10nt + t/6) %3D O y_res = 0.069 sin(0.5tx - 10tt + T/3) O y_res = 0.035 sin(0.5tx - 10nt + t/3)

Physics for Scientists and Engineers, Technology Update (No access codes included)
9th Edition
ISBN:9781305116399
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter18: Superposition And Standing Waves
Section: Chapter Questions
Problem 18.9P: Two traveling sinusoidal waves are described by the wave functions y1 = 5.00 sin [(4.00x 1 200t)]...
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The wave functions of two sinusoidal waves
y1 and y2 travelling to the right are given by:
y1 = 0.02 sin(0.5Ttx - 10Tt) and y2 = 0.02
sin(0.5Ttx - 10rtt + Tt/3), where x and y are in
meters and t is in seconds. The resultant
interference wave function is expressed as:
O y_res = 0.077 sin(0.5tx - 10nt + t/6)
%3D
O y_res = 0.077 sin(0.5tx - 10nt + t/12)
%3D
O y_res = 0.035 sin(0.5rtx - 10nt + n/6)
y_res = 0.069 sin(0.5tx - 10rtt + t/6)
%3D
O y_res = 0.069 sin(0.5tx - 10rt + t/3)
O y_res = 0.035 sin(0.5tx - 10rt + t/3)
%3D
Transcribed Image Text:The wave functions of two sinusoidal waves y1 and y2 travelling to the right are given by: y1 = 0.02 sin(0.5Ttx - 10Tt) and y2 = 0.02 sin(0.5Ttx - 10rtt + Tt/3), where x and y are in meters and t is in seconds. The resultant interference wave function is expressed as: O y_res = 0.077 sin(0.5tx - 10nt + t/6) %3D O y_res = 0.077 sin(0.5tx - 10nt + t/12) %3D O y_res = 0.035 sin(0.5rtx - 10nt + n/6) y_res = 0.069 sin(0.5tx - 10rtt + t/6) %3D O y_res = 0.069 sin(0.5tx - 10rt + t/3) O y_res = 0.035 sin(0.5tx - 10rt + t/3) %3D
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