X(s) = (--2) (2140+2) find L[z(t – 1)] Select one: O a. L[z(t – 1)] = (8 3) (( 1)² 14(8 1)+2) O b. L[r(t – 1)] = e (8 2) (s² 1 48 +2) O c.L[x(t – 1)] = e * (8 3) ((* 1) 14(s 1)|2) O d. L[x(t 1)] = e* (8 2) (s21 4s | 2) O e. Lx(t 1) =| ( 3) (( 1)1 4(s 1) 2)

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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If X(s) =
(2)
(214+2)
find Lz(t – 1)|
Select one:
O a. L[x(t – 1)] =
(8-3)
((* 1)² 1 4(s=1)+2)
O b. L[x(t – 1)] = e
(8 2)
(8² 1 48+ 2)
O cL[r(t - 1)]-e*.
(*3)
((* 1)´14(s 1) 12)
O d. Lx(t 1)] = e* (o 2}
(s1 4s 1 2)
(* 2)
e e. Lx(t 1)] =
(* 3)
((* 1)14( 1) 2)
Transcribed Image Text:If X(s) = (2) (214+2) find Lz(t – 1)| Select one: O a. L[x(t – 1)] = (8-3) ((* 1)² 1 4(s=1)+2) O b. L[x(t – 1)] = e (8 2) (8² 1 48+ 2) O cL[r(t - 1)]-e*. (*3) ((* 1)´14(s 1) 12) O d. Lx(t 1)] = e* (o 2} (s1 4s 1 2) (* 2) e e. Lx(t 1)] = (* 3) ((* 1)14( 1) 2)
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