A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)

A linear shift-invariant system with input $5ad87d3450fcc - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$ and output $5ad87d351a9af - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$ is described by the difference equation: $5ad87d351a9af - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$

This system is cascaded with another system with input $5ad87d351a9af - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$ and output $5ad87d37ab6e5 - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$ described by the difference equation:

$5ad87d37ab6e5 - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$ .

What value of $5ad87d3976e1b - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$ will gurantee that $5ad87d37ab6e5 - A linear shift-invariant system with input TIn and output v(n) is described by the difference equation: v(n) = x(n) +\alpha x(n-1)$ ?

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