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Let X(t) be a two-sided exponentially decaying signal defined as follows: (See figure below) x(t) = e-at t0 x(t) = - eat t <0

Let x( ) be a two-sided exponentially decaying signal defined as follows: (See figure below) x(t) = e-at t0  lim x(t) a-0 c. Using the principle of time-frequency duality to determine the signal g(t) that corresponds $ -3 eat u(-t) 3 2 -1 0 -2 -3 x(t) e-at u(t) 2 3 rt 

Let X(t) be a two-sided exponentially decaying signal defined as follows: (See figure below) x(t) = e-at t0 x(t) = - eat t

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