Question: With the last two problems in mind, show that F{(1/2Ï) à sinc (1/2 x)} = rect(κ), starting with the knowledge that F{rect(x)} = sinc (1/2

With the last two problems in mind, show that F{(1/2π) × sinc (1/2 x)} = rect(κ), starting with the knowledge that F{rect(x)} = sinc (1/2 κ), in other words, Eq. (7.58) with L = a, where a = 1.

A(k) = E,L sinc (kL/2) (7.58)

A(k) = E,L sinc (kL/2) (7.58)

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