Question: The complex amplitude of the sum of an infinite number of waves with equal phase differences and amplitudes that decrease at a geometric rate
The complex amplitude of the sum of an infinite number of waves with equal phase differences and amplitudes that decrease at a geometric rate with a coefficient r is: U = Show that the corresponding intensity can be written in the form: Imax I where and 1 + To 1-reip 2F (F) Imax = F sin 10 (1-r) 1- () -r
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