The parameters of a lossy transmission line are L′=0.45 μH/m, R′=0.15 Ω/m and ω=5×10^8  rad/s. If Z_0=432 Ω, Solve for >G′ >C′ >γ (Express in rectangular form [radians])

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ii) Find IDTFT of X(ejw)= e^(-jw/2) for -π

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The loss line line shown below has following V, Z, = 50 - j40 2, V B 0.25 rad/m. parameter: 1020° %3D %3D %3D 100 m 2,- 60 2 Z j40 V4 The input impedance Z

A signal generator having an internal resistance 1 Ω and an open-circuit voltage vg(t) = 0.3 cos 2π 108 t (v) is connected to a 50 Ω lossy transmission line. The line is 4 (m) long, and the velocity of wave propagation on the line is 2.5 x 108 (m/s) with attenuation constant of 0.01 (dB/m). For a matched load, find: (a) The propagation constant on the line. (b) the instantaneous expressions for the voltage and current at an arbitrary location on the line, (c) the instantaneous expressions for the voltage and current at the load, and (d) the average power transmitted to the load.

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