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 11, Problem 11.8P

An electric field in free space is given in spherical coordinates as Es(r) = E0(r)e-Jkra^V/m. (a) Find Hs.(r) assuming uniform plane wave behavior. (b) Find < S >. (c) Express the average outward power in watts through a closed spherical shell of radius r, centered at the origin, (d) Establish the required functional form of Er,(f) that will enable the power flow in part c to be independent of radius. With this condition met: the given field becomes that of an isotropic radiator in a lossless medium (radiating equal power density in all directions).

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Problem 2. The general wave equation for the electric field E: a²Ē 1 aj = - Using the same approach, derive an equivalent equation for the magnetic field intensity vector H.
a) An electromagnetic wave propagating in free space with its electric field vector described by E = 30 sin(2n × 10°t – Bx) â̟V/m i. Determine the direction of wave propagation. Compute the period T and the wavelength, . Compute the phase constant Band the time it takes to travel a distance of 1/2. Determine the intrinsic impedance, n. Determine the magnetic field vector, H. 1i. ii. iv. V.
A RHCP plane with an electric field strength of 10V/m with a frequency of f-3GHz propagating in the (3,8,2) direction.Explain and write the electric and magnetic field vectors of the wave..
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