Given the array of Fig. 6.1(a) and (b), find the nulls of the total field when d=1/4 and then with d=/2 and: (a) B=0 , (b) B=n/2 by using this equation: = cos e cos(kd cos e+B)]
Given the array of Fig. 6.1(a) and (b), find the nulls of the total field when d=1/4 and then with d=/2 and: (a) B=0 , (b) B=n/2 by using this equation: = cos e cos(kd cos e+B)]
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![Given the array of Fig. 6.1(a) and (b),
find the nulls of the total field when
d=1/4 and then with d=\/2 and: (a) B=0 , (b) B=n/2
by using this equation:
E. = cos e coskd cos e+ B)]
d/2
d/2
to
02
d/2
d/2
(a) Two infinitesimal dipoles
(h) Far-field observations
Fig. 6-1 Geometry of a two-element array positioned along the z-axis.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7155ee34-1eb8-48b7-a7a5-2237427e0485%2Ff3fa8fe9-788e-49c9-a902-51be1e5c9518%2Fc2mnwa9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Given the array of Fig. 6.1(a) and (b),
find the nulls of the total field when
d=1/4 and then with d=\/2 and: (a) B=0 , (b) B=n/2
by using this equation:
E. = cos e coskd cos e+ B)]
d/2
d/2
to
02
d/2
d/2
(a) Two infinitesimal dipoles
(h) Far-field observations
Fig. 6-1 Geometry of a two-element array positioned along the z-axis.
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