A sequence r[n] yields the z-transform X(z) = (1 - Az-¹)² Express r[n] in terms of n. Hint: The derivation is extremely short, but easily prone to mistakes.

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Author:Robert L. Boylestad
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**Z-Transform Problem**

A sequence \( x[n] \) yields the z-transform 

\[
X(z) = \frac{z^{-2}}{(1 - \lambda z^{-1})^2}
\]

Express \( x[n] \) in terms of \( n \).

**Hint:** The derivation is extremely short, but easily prone to mistakes.
Transcribed Image Text:**Z-Transform Problem** A sequence \( x[n] \) yields the z-transform \[ X(z) = \frac{z^{-2}}{(1 - \lambda z^{-1})^2} \] Express \( x[n] \) in terms of \( n \). **Hint:** The derivation is extremely short, but easily prone to mistakes.
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