Let xịn] be an input of a discrete time linear shift invariant system while its impulse response and output are denoted by h[n] and y[n], respectively. The impulse response of this system is given as h|n] =) 8[n -k] (1) %3D where 6 n] denotes the discrete time unit impulse signal Obtain the step response (i.c. yn for xfn] = u|n]) of this system via convolution summation.

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Let x[n] be an input of a discrete time linear shift invariant system while its impulse
response and output are denoted by h[n] and y[n] respectively. The umpulse response of this system is
given as
h[n] =
(1)
where d[n] denotes the discrete time unit impulse signal. Obtain the step response (ie. yn] for xin]=
4/n]) of this system via convolution summation.
Transcribed Image Text:Let x[n] be an input of a discrete time linear shift invariant system while its impulse response and output are denoted by h[n] and y[n] respectively. The umpulse response of this system is given as h[n] = (1) where d[n] denotes the discrete time unit impulse signal. Obtain the step response (ie. yn] for xin]= 4/n]) of this system via convolution summation.
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