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find the inverse of the system...
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y[n]= \[\sum_{k=-\infty}^{n}x(k)\] options- 1.y(n)-y(n-1) 2.y(n)+y(n-1) 3.y(n)+y(n+1)
it's 1
@amistre64 , @mukushla
would u please explain it....am not getting how??
y[n]= \[y[n]=\sum_{-\infty}^{n} x[n] = x[n] +\sum_{-\infty}^{n-1}x[n] = x[n] + y[n-1]\] so the inverted system is \[x[n]=y[n]-y[n-1]\]
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