个 Find the complete state variable description, i.e., A, B, C & D, for the circuit shown below. dve q(t) = Aq(t) + Bu(t) y(t) Cq(t) + Du(t) dvez et die/d+ [v₁² (1)] Where q(t)= vez (t) is the state-vector, and y(t) is the voltage across the capacitor C₂ iz(t) ic = Codt ave - it ic = V₁ < Esk = V₁ < ic = Cd V²₁₂²
个 Find the complete state variable description, i.e., A, B, C & D, for the circuit shown below. dve q(t) = Aq(t) + Bu(t) y(t) Cq(t) + Du(t) dvez et die/d+ [v₁² (1)] Where q(t)= vez (t) is the state-vector, and y(t) is the voltage across the capacitor C₂ iz(t) ic = Codt ave - it ic = V₁ < Esk = V₁ < ic = Cd V²₁₂²
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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![↓
Find the complete state variable description, i.e., A, B, C & D, for the circuit shown below.
dve
= $
aj (4)=
dild+ [v₁² (1)]
Where q(t) = vez (t) is the state-vector, and y(t) is the voltage across the capacitor C₂
iz(t)
q(t) = Aq(t) + Bu(t)
y(t) = Cq(t) + Du(t)
+
Loop, v(t):
+ ₁₂ =0
01
K2 - 1/20
A
v₂ (t)
000
Vin(t)
Loop 2
LB
KVL@Loop 2 V₂+ V₂-V₁₁ = 0 + L ¹+ = V₁₁ V₁₂ + +¹2=VV/₁₂=X3
VV₁
KCL @ Node A:) i, - ic - i, = 0; i [=i|-|(= V/ - / -
==
KELNAJB
(H = [010] [] + [8]n
Vout= V₁₂
+
Vez(t)
d+ KILD;
) c a
Vin
6 = V₁ < ic=CdV/²₂₁₂
(s)
df
KVL of entive Loopal intif
iLL + VC₂
~√₁
4₁ = ²1 (₂₂ ² (dv₁₂
+
Vout(t)
d+
dit dve - ic
*
1 = | dic
dt
K
dt L
Cave - -CAVC₂
df
dt
- dve₁ = dvez
dt
at
는 ②
3](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fecd9d238-92a1-4a47-af9e-c758e887edd1%2Fbcba011f-fad7-485b-9a50-0156e9a82849%2Fjds44jr8_processed.png&w=3840&q=75)
Transcribed Image Text:↓
Find the complete state variable description, i.e., A, B, C & D, for the circuit shown below.
dve
= $
aj (4)=
dild+ [v₁² (1)]
Where q(t) = vez (t) is the state-vector, and y(t) is the voltage across the capacitor C₂
iz(t)
q(t) = Aq(t) + Bu(t)
y(t) = Cq(t) + Du(t)
+
Loop, v(t):
+ ₁₂ =0
01
K2 - 1/20
A
v₂ (t)
000
Vin(t)
Loop 2
LB
KVL@Loop 2 V₂+ V₂-V₁₁ = 0 + L ¹+ = V₁₁ V₁₂ + +¹2=VV/₁₂=X3
VV₁
KCL @ Node A:) i, - ic - i, = 0; i [=i|-|(= V/ - / -
==
KELNAJB
(H = [010] [] + [8]n
Vout= V₁₂
+
Vez(t)
d+ KILD;
) c a
Vin
6 = V₁ < ic=CdV/²₂₁₂
(s)
df
KVL of entive Loopal intif
iLL + VC₂
~√₁
4₁ = ²1 (₂₂ ² (dv₁₂
+
Vout(t)
d+
dit dve - ic
*
1 = | dic
dt
K
dt L
Cave - -CAVC₂
df
dt
- dve₁ = dvez
dt
at
는 ②
3
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