When matching electromagnetic waves at a boundary, we have terms like Ae?ax + Beibæ = Ceicx that we want to hold for all values of x. Show that this requires that a) A+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 x.]
When matching electromagnetic waves at a boundary, we have terms like Ae?ax + Beibæ = Ceicx that we want to hold for all values of x. Show that this requires that a) A+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 x.]
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![2. When matching electromagnetic waves at a boundary, we have terms like Ae?az + Be?ba
that we want to hold for all values of x. Show that this requires that a) A+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 x.]
Ceicx](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1ca35359-b673-4475-b02c-0006c7cbe9cf%2F8f5dc4b4-fb48-4dd8-aa6d-1322d2a4f1e7%2F8521j7v_processed.png&w=3840&q=75)
Transcribed Image Text:2. When matching electromagnetic waves at a boundary, we have terms like Ae?az + Be?ba
that we want to hold for all values of x. Show that this requires that a) A+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 x.]
Ceicx
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