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Required Information A discrete-time system is described by the difference equation $7y[n] - 2y[n-1] + y[n-2] = 11$ The homogeneous solution approaches zero as $n \to \infty$. What value does $y[n]$ approach as $n \to \infty$? As $n \to \infty$, $y[n]$ approaches the value of 2.0479

          Required Information
A discrete-time system is described by the difference equation
$7y[n] - 2y[n-1] + y[n-2] = 11$
The homogeneous solution approaches zero as $n \to \infty$. What value does $y[n]$ approach as $n \to \infty$?
As $n \to \infty$, $y[n]$ approaches the value of 2.0479

Required Information
A discrete-time system is described by the difference equation
7y[n] - 2y[n-1] + y[n-2] = 11
The homogeneous solution approaches zero as n →∞. What value does y[n] approach as n →∞?
As n →∞, y[n] approaches the value of 2.0479

Added by Jeremy D.

University Physics with Modern Physics

Hugh D. Young 14th Edition

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The homogeneous solution is the solution when the right-hand side of the equation is zero. Show more…

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Required information: A discrete-time system is described by the difference equation 7y[n] - 2y[n-1] + y[n-2] = 11. Part 2 of 2 0/6.25 points awarded The homogeneous solution approaches zero as n. What value does y[n] approach as n? As n, y[n] approaches the value of 2.0479. eBook Hint Print References