Consider a sequence x1[n] with z transform X1(z) and a sequence x2[n] with z transform X2(z) where x2[n] = x1[-n] Show that X2(z) = X1(1/z).

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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Consider a sequence x1[n] with z transform X1(z) and a sequence x2[n]
with z transform X2(z) where x2[n] = x1[-n]
Show that X2(z) = X1(1/z).

Question 2-) Consider a sequence x1[n] with z transform X1(z) and a sequence ra[n]
with z transform X2(z) where
r2[n] = x1[-n]
Show that X2(z) = X1(1/z).|
Transcribed Image Text:Question 2-) Consider a sequence x1[n] with z transform X1(z) and a sequence ra[n] with z transform X2(z) where r2[n] = x1[-n] Show that X2(z) = X1(1/z).|
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