changes at the boundary in such a way as to accommodate the change in velocity and wavelength in the medium. This results in the equation below: n₁ sin () = n₂ sin (₂) Exercise-Derive this equation (1) Figure 2.1b) shows the situation when the angle of incidence is the critical angle. The angle of the transmitted wave has increased to the point where it is now 90 degrees and as This ongle can be calculated by noting that

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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its natural velocity in
changes at the boundary in such a way as to accommodate the change in velocity and
wavelength in the medium. This results in the equation below:
n₁ sin ( )= n₂ sin (₂)
(1)
Exercise-Derive this equation
Figure 2.1b) shows the situation when the angle of incidence is the critical angle. The
angle of the transmitted wave has increased to the point where it is now 90 degrees and as
This angle can be calculated by noting that
Transcribed Image Text:its natural velocity in changes at the boundary in such a way as to accommodate the change in velocity and wavelength in the medium. This results in the equation below: n₁ sin ( )= n₂ sin (₂) (1) Exercise-Derive this equation Figure 2.1b) shows the situation when the angle of incidence is the critical angle. The angle of the transmitted wave has increased to the point where it is now 90 degrees and as This angle can be calculated by noting that
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