Question: 2. When matching electromagnetic waves at a boundary, we have terms like Aciar + Beilx = Ceier that we want to hold for all values

 2. When matching electromagnetic waves at a boundary, we have terms

2. When matching electromagnetic waves at a boundary, we have terms like Aciar + Beilx = Ceier that we want to hold for all values of . Show that this requires that a) 1 + B = C and b) a = b =c where these terms are all real-valued constants. [You can get an extra equation by differentiating with respect to c.]

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