Engineering Electromagnetics
Engineering Electromagnetics
9th Edition
ISBN: 9780078028151
Author: Hayt, William H. (william Hart), Jr, BUCK, John A.
Publisher: Mcgraw-hill Education,
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Chapter 14, Problem 14.11P

A monopole antenna extends vertically over a perfectly conducting plane and has a linear current distribution. If the length of the antenna is 0.01 λ , what value of I0 is required to (a) provide a radiation-field amplitude of 100 mV/m at a distance of 1 mi, at θ = 90 ° ; (b) radiate a total power of 1 W? Assume free space above the plane.

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An isotropic antenna is radiating evenly in the r–direction in free space. The totalelectric field (E0) is 20 V/m at 1-m distance. Determine the following parameters at adistance of 139 m from the antenna. (iii)Find The total radiated power.
a) The electric field associated with an electromagnetic wave propagating in free space and arriving at a receiving antenna ve has a magnitude of 0.1 Vm-1 when it arrives at the receiving 280 antenna. The receiving antenna is at a distance of 25 km from a ½ dipole transmitting antenna with directivity D=1.64. The transmitting antenna has an efficiency of 95% and a radiation resistance of 73 Q. The receiving antenna is in the plane of the azimuth of the transmitting antenna. (i) Calculate the average power density at the receiving antenna. (ii) Calculate the power radiated from the transmitting antenna. outl (iii) Calculate the effective area, the gain and the loss resistance of the transmitting antenna. (iv) Calculate the power that must be delivered to the transmitting antenna to achieve the observed power density at the receiving antenna.
m 2. Given a current I(t) = I charge as a function of time of the charge is Qm. sin(at + ) on a Hertzian dipole antenna, what is the Q(t) on the antenna? Assume the maximum amplitude
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How does an Antenna work? | ICT #4; Author: Lesics;https://www.youtube.com/watch?v=ZaXm6wau-jc;License: Standard Youtube License