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(a) Can Friis law be used to calculate the received power (b) Calculate the link budget from transmitting antenna input to receiving antenna output assuming that Friis law is valid Compare PT X and PRX and comment on the result (c) Determine the Rayleigh distance as a function of antenna gain Gpar for a circular parabolic antenna as in Problem 1 4 A TX is located 20 m from a 58-m-high brick wall ( r = 4), while an RX is located on the other side, 60 m away from the wall The wall is 10 cm thick and can be regarded as lossless Let both antennas be of height 14 m and using a center frequency of 900 MHz (a) Considering TE waves, determine the eld strength at the RX caused by transmission through the wall, Ethrough .

The order of the equations is important. SolidWorks solves the equations in the order in which they are listed in the Equations dialog box. Because the gap is dependent on the spacing, the spacing must be calculated before the gap. If it is done the other way around, then you can get into a situation where it takes two rebuilds to finalize a set of equations, or even a situation where in every rebuild, all of the numbers change. This is called a circular relation, and is a common error in order or history dependent functions, not just in SolidWorks, but in any computer application. Figure 9.4 shows the resulting set of equations.

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(b) The wall can be regarded as a semi-in nite thin screen Determine the eld strength at the RX caused by diffraction over the wall, Ediff (c) Determine the ratio of the magnitudes of the two eld strengths 5 Show that for a wave propagating from medium 1 to medium 2, the re ection coef cients for TE and TM can be written as r cos e r sin2 e TM = 2 r cos e + r sin e (301) 2 cos e r sin e TE = cos e + r sin2 e if medium 1 is air and medium 2 is lossless with a dielectric constant r 6 Waves are propagating from the air toward a lossless material with a dielectric constant r (a) Determine an expression for the angle that results in totally transmitted waves ie, | TM | = 0.

Is there a corresponding angle for TE waves (b) Assuming that r = 444, plot the magnitude for TE and TM re ection coef cients Determine the angle for which | TM | = 0 7 For propagation over a perfectly conducting ground plane, the magnitude of total received eld Etot is given by 1 hTX hRX 2 |Etot (d)| = E(1m) 2 d d (302).

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