Exercice 4: (8 points) Soit un système linéaire et stable ayant pour réponse impulsionnelle h(t) et le signal d'entrée e(t) définis par : e(t) = 0 sit<0 h(t)=0 sit<0 e(t) = 1-t si 0 1 Déterminer le signal de sortie (s) où s(x) = h(t)*e(t).

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Exercice 4: (8 points)
Soit un système linéaire et stable ayant pour réponse impulsionnelle h(t) et le signal d'entrée e(t)
définis par :
e(t) = 0
sit<0
h(t)=0 sit<0
e(t) = 1-t si 0<t<1
et
e(t) = 0
sit ≥ 1
h(t) = 1 si 0 ≤t≤1
h(t)=0 sit > 1
Déterminer le signal de sortie (s) où s(x) = h(t)*e(t).
Transcribed Image Text:Exercice 4: (8 points) Soit un système linéaire et stable ayant pour réponse impulsionnelle h(t) et le signal d'entrée e(t) définis par : e(t) = 0 sit<0 h(t)=0 sit<0 e(t) = 1-t si 0<t<1 et e(t) = 0 sit ≥ 1 h(t) = 1 si 0 ≤t≤1 h(t)=0 sit > 1 Déterminer le signal de sortie (s) où s(x) = h(t)*e(t).
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