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Given input signal x(t) = rect((t 2)/4)/4 and impulse response h(t) = rect((t 1.5)/3)/3, determine output y(t) = x(t) h(t) by following the steps below:
Given input signal x(t) = rect((t 2)/4)/4 and impulse response h(t) = rect((t 1.5)/3)/3, determine output y(t) = x(t) h(t) by following the steps below: a) Draw x( ) and h(t ) with respect to on two 2-d planes, respectively. b) Use the graphical approach to determine all subintervals on which y(t) will have different expressions. c) Evaluate y(t) for both ends of each subinterval using the geometric/graphical approach. (You will not receive points for using the analytic/calculus approach. This requirement is different from that of the original quiz.) d) Draw all (t, y(t)) pairs obtained in the previous step on a 2-d plane. Connect neighboring points to obtain the graphical representation of the y(t)
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