1. Determine the convolution result y[n] of two signals x[n] and h[n] using the analytic method of convolution where x[n] = (1/4)" u[n-1] and h[n] = 3 u[n+2]. Calculate and sketch at least four nonzero terms of y[n].

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1. Determine the convolution result \( y[n] \) of two signals \( x[n] \) and \( h[n] \) using the analytic method of convolution where

\[
x[n] = \left(\frac{1}{4}\right)^n u[n-1]
\]

and

\[
h[n] = 3 \, u[n+2].
\]

Calculate and sketch at least four nonzero terms of \( y[n] \).
Transcribed Image Text:1. Determine the convolution result \( y[n] \) of two signals \( x[n] \) and \( h[n] \) using the analytic method of convolution where \[ x[n] = \left(\frac{1}{4}\right)^n u[n-1] \] and \[ h[n] = 3 \, u[n+2]. \] Calculate and sketch at least four nonzero terms of \( y[n] \).
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