The electric field phasor vector of a plane wave is given by the E = E(± jŷ)e-¹² with Eo >0. Determine: (a) The direction of plane wave propagation (b) The wave polarization (c) The type of the medium in which the wave is propagating (lossy or lossless) (d) The type of wave polarization if the "+" sign in the expression of E is used (e) The type of wave polarization if the "-" sign in the expression of E is used (f) The expression of the corresponding magnetic field phasor vector H for the "+" sign in the expression of E (g) The expression for the average power density in the wave in W/m², it should be based on your answer for part (f).

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The electric field phasor vector of a plane wave is given by the \(\tilde{E} = E_0 (\hat{x} \pm j\hat{y}) e^{-j\beta z}\) with \(E_0 > 0\).

Determine:

(a) The direction of plane wave propagation

(b) The wave polarization

(c) The type of the medium in which the wave is propagating (lossy or lossless)

(d) The type of wave polarization if the “+” sign in the expression of \(\tilde{E}\) is used

(e) The type of wave polarization if the “-” sign in the expression of \(\tilde{E}\) is used

(f) The expression of the corresponding magnetic field phasor vector \(\tilde{H}\) for the “+” sign in the expression of \(\tilde{E}\)

(g) The expression for the average power density in the wave in W/m\(^2\), it should be based on your answer for part (f).
Transcribed Image Text:The electric field phasor vector of a plane wave is given by the \(\tilde{E} = E_0 (\hat{x} \pm j\hat{y}) e^{-j\beta z}\) with \(E_0 > 0\). Determine: (a) The direction of plane wave propagation (b) The wave polarization (c) The type of the medium in which the wave is propagating (lossy or lossless) (d) The type of wave polarization if the “+” sign in the expression of \(\tilde{E}\) is used (e) The type of wave polarization if the “-” sign in the expression of \(\tilde{E}\) is used (f) The expression of the corresponding magnetic field phasor vector \(\tilde{H}\) for the “+” sign in the expression of \(\tilde{E}\) (g) The expression for the average power density in the wave in W/m\(^2\), it should be based on your answer for part (f).
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