Maximum Extraordinary Effect. Determine the direction of propagation in quartz (n. = 1.553 and no S (which is also the direction of ray propagation) is maximum. = 1.544) at which the angle between the wavevector k and the Poynting vector %3D
Maximum Extraordinary Effect. Determine the direction of propagation in quartz (n. = 1.553 and no S (which is also the direction of ray propagation) is maximum. = 1.544) at which the angle between the wavevector k and the Poynting vector %3D
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![6.3-2 Maximum Extraordinary Effect. Determine the direction of propagation in quartz (n, =
1.553 and no = 1.544) at which the angle between the wavevector k and the Poynting vector
S (which is also the direction of ray propagation) is maximum.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd16d808e-cccb-4d82-9f1b-8ff381d90261%2F013bfff1-a0a9-4003-95b7-d56cb7f8c0a8%2F49udxv3_processed.jpeg&w=3840&q=75)
Transcribed Image Text:6.3-2 Maximum Extraordinary Effect. Determine the direction of propagation in quartz (n, =
1.553 and no = 1.544) at which the angle between the wavevector k and the Poynting vector
S (which is also the direction of ray propagation) is maximum.
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