the remaining calculate ali the others, just by differentiating. Inserting Eq. 9

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the remaining calculate ali the others, just by differentiating. Inserting Eq. 9.180 into We could uncoupled equations for Ea and Bu ax (9.181) (calc) If E 0 we call these TE (transverse electric waves if B o they are called TM (transverse magnetic )waves; if both E s- 0 and B s 0, we call them TEM wav It turns out that TEM waves cannot occur in a hollow wave guide. Proof: If E 0, Gauss's law (Eq. 9.177i) says a E ar ay and if B. 0, Faraday's law (Eq. 9.177ii) says Indeed, the vector Eo in Eq. 9 bas o divergence and zero curl. can therefore be written as the gradient of a scalar potential that satisfies Laplace's equation. But the boundary condition on E (Eq. 9.175) requires that the surface

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After analysing your question in detailed manner I will recommend to use following program with maxwell equations:-

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