Q2/Wave Propagation in Dielectrics: Assume the wave equation can be d²Exs -k?Exs, where k is the complex propagation constant and jk = a + jß. The electric field can be written as E(x, t) = Exoe-jªcos(wt- Bz). Assume that we have a complex permittivity ɛ = ɛ'-jɛ" Written as %3| dz? . From the given information, derive mathematical expressions for a,ß,and n as functions of w, u and Also explain the role of a and ß given that a 2 0

Introductory Circuit Analysis (13th Edition)
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/Wave Propagation in Dielectrics: Assume the wave equation can be Written as ? 2??? ??2 = −? 2???, where k is the complex propagation constant and ?? = ? + ??. The electric field can be written as ?(?,?) = ??0? −??cos(?? − ??). Assume that we have a complex permittivity ? = ? ′−??′′ . From the given information, derive mathematical expressions for α,?,and ? as functions of ?, ? and ? ′′ ? ′ .Also explain the role of ? and ? given that ? ≥ 0
Q2/Wave Propagation in Dielectrics: Assume the wave equation can be
d?Exs
Written as
-k Exs, where k is the complex propagation constant and jk = a + jß. The electric field
dz?
can be written as E(x,t) = Ex0e-jacos(wt – Bz). Assume that we have a complex permittivity ɛ = ɛ'-jɛ"
. From the given information, derive mathematical expressions for a,ß,and n as functions of w, u and .Also
explain the role of a and ß given that a 2 0
Transcribed Image Text:Q2/Wave Propagation in Dielectrics: Assume the wave equation can be d?Exs Written as -k Exs, where k is the complex propagation constant and jk = a + jß. The electric field dz? can be written as E(x,t) = Ex0e-jacos(wt – Bz). Assume that we have a complex permittivity ɛ = ɛ'-jɛ" . From the given information, derive mathematical expressions for a,ß,and n as functions of w, u and .Also explain the role of a and ß given that a 2 0
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