Lista 02 - Transformada Z.pdf
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Controle Discreto β prof. Sandro Battistella β pΓ‘gina 1 de 1
Lista de ExercΓcios 2: Inversa da Transformada Z
Calcular a inversa das seguintes transformadas Z: π§+1
1)π(π§) = π§ 2 +0.3π§+0.02 π§ 2 +π§
2) π(π§) = (π§β0.6)(π§β0.8)(π§β1) 1
3) π(π§) = π§ 2 β1 2π§
4) π(π§) = π§+0.8 5) π(π§) =
2π§ 3 +π§ (π§β2)2 (π§β1) π§
6) π(π§) = π§ 2 +1 π§+2
7) π(π§) = (π§β2)2 π§ 2 π§+0,5
8) π(π§) = π§ 2 +0.2π§+0.1 π§ 2 +2π§
9) π(π§) = (π§β0.3)(π§ 2
+π§+1)
π§ 2 +4π§
10) π(π§) = π§ 2 +3π§+5 5π§ 2 βπ§
11) π(π§) = (π§+0.2)(π§ 2 +2π§+10)
Lista de ExercΓcios 2: Inversa da Transformada Z
Calcular a inversa das seguintes transformadas Z: π§+1
1)π(π§) = π§ 2 +0.3π§+0.02 π§ 2 +π§
2) π(π§) = (π§β0.6)(π§β0.8)(π§β1) 1
3) π(π§) = π§ 2 β1 2π§
4) π(π§) = π§+0.8 5) π(π§) =
2π§ 3 +π§ (π§β2)2 (π§β1) π§
6) π(π§) = π§ 2 +1 π§+2
7) π(π§) = (π§β2)2 π§ 2 π§+0,5
8) π(π§) = π§ 2 +0.2π§+0.1 π§ 2 +2π§
9) π(π§) = (π§β0.3)(π§ 2
+π§+1)
π§ 2 +4π§
10) π(π§) = π§ 2 +3π§+5 5π§ 2 βπ§
11) π(π§) = (π§+0.2)(π§ 2 +2π§+10)
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