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In the complex notation there is a clever device for finding the time average of a product. Suppose f (r, t) = A cos (k · r- ωt + δ a ) and g(r, t) = B cos (k · r- ωt + δ b ). Show that ( f g ) =...

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In the complex notation there is a clever device for finding the time average of a product. Suppose f(r, t) = A cos (k · r- ωt + δa) and g(r, t) = B cos (k · r- ωt + δb). Show that (fg) = (1/2)R(), where the star denotes complex conjugation. [Note that this only works if the two waves have the same k and w, but they need not have the same amplitude or phase.] For example,

 

Answered Same Day Dec 25, 2021

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David answered on Dec 25 2021
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