Given a discrete-time linear time invariant system with input x[n] and output y[n] being related by y[n + 2] - 0.6y[n + 1] - 0.16y[n] = 5x[n + 2] the input x[n] = 0.4 ^ n * u[n] and the initial conditions are y[- 1] = 10, y[- 2] = 0 The zero state response is yzs [n] = [c1 (−0.2)" + c₂ (0.8)" + c3(0.4)"]u[n]. We have C₁ =, C2=, C3= ?
Given a discrete-time linear time invariant system with input x[n] and output y[n] being related by y[n + 2] - 0.6y[n + 1] - 0.16y[n] = 5x[n + 2] the input x[n] = 0.4 ^ n * u[n] and the initial conditions are y[- 1] = 10, y[- 2] = 0 The zero state response is yzs [n] = [c1 (−0.2)" + c₂ (0.8)" + c3(0.4)"]u[n]. We have C₁ =, C2=, C3= ?
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Author:Robert L. Boylestad
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Given a discrete-time linear time invariant system with input x[n] and output y[n] being related by y[n + 2] - 0.6y[n + 1] - 0.16y[n] = 5x[n + 2] the input x[n] = 0.4 ^ n * u[n] and the initial conditions are y[- 1] = 10, y[- 2] = 0 The zero state response is yzs [n] = [c1 (−0.2)" + c₂ (0.8)" + c3(0.4)"]u[n]. We have C₁ =, C2=, C3= ?
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Step 1: Summarize the details given:
Given Data:
A discrete-time linear, time-invariant system with,
- Difference equation
- Input
- Zero state response
To Find out:
The values of .
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