Determine the transfer function of this system by reducing its shown block diagram U(s) Select one Oa Y(S) U(s) OL Y(s) Oc Y(s) G₂ G₂ Gs U(s) 1+ G₂ G₂ (H₁-H₂) G₂ Od Y(s) G₂ = G₂ G₂ G₂ 1-G₂ G₂ (H₁-H₂) G₂ G₂ (1+6₂) U(s) 1-G₂ G₂₁ (H₂-H₂) G₂ G₂ (1+6₂) U(s) 1+G₂ G₂ (H₁-H₂) G₂ Y(s)

Introductory Circuit Analysis (13th Edition)
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Determine the transfer function of this system by reducing its shown block diagram.
U(s)
Select one
Y(s)
U(s
Ob Y(s)
=
Oc Y(s)
G₂ G₂ G₂
U(s) 1+ G₂ G₂ (H₁-H₂)
G₂
G G₂ G₂
1-G₂ G₂ (H₁-H₂)
G₂ G₂ (1+G₂)
U(s) 1-G₂ G₂ (H₁-H₂)
=
=
Y(S)
G₂ G₂ (1+6₂)
U(s) 1+ G₂ G₂ (H₁-H₂)
] Y(S),
►G3 -
Transcribed Image Text:Determine the transfer function of this system by reducing its shown block diagram. U(s) Select one Y(s) U(s Ob Y(s) = Oc Y(s) G₂ G₂ G₂ U(s) 1+ G₂ G₂ (H₁-H₂) G₂ G G₂ G₂ 1-G₂ G₂ (H₁-H₂) G₂ G₂ (1+G₂) U(s) 1-G₂ G₂ (H₁-H₂) = = Y(S) G₂ G₂ (1+6₂) U(s) 1+ G₂ G₂ (H₁-H₂) ] Y(S), ►G3 -
Giving that the input to the shown system is f(t) and the output is y(t), determine the transfer function of the system. Hint: start with
combining the 2 springs by getting the equivalent spring constant.
k₂
y(t)
k₁
wwwwww
HIHI
Select one:
O a. Y(s)
F(s)
O b.
OC
O d.
b
Y(s)
F(s)
mf(t)
k₂k₂
ms²+bs+k₁+k₂
Y(s)
1
F(S) m(k, +k₂)s² + b(k₂ +k₂}s+k₁ +k₂
k₂ + k₂
m(k₂+k₂)s² + b(k₂ +k₂)s+k₂k₂
Y(s)
k₁+k₂
F(s) ms²+bs+k₁k₂
frictionless
surface
Transcribed Image Text:Giving that the input to the shown system is f(t) and the output is y(t), determine the transfer function of the system. Hint: start with combining the 2 springs by getting the equivalent spring constant. k₂ y(t) k₁ wwwwww HIHI Select one: O a. Y(s) F(s) O b. OC O d. b Y(s) F(s) mf(t) k₂k₂ ms²+bs+k₁+k₂ Y(s) 1 F(S) m(k, +k₂)s² + b(k₂ +k₂}s+k₁ +k₂ k₂ + k₂ m(k₂+k₂)s² + b(k₂ +k₂)s+k₂k₂ Y(s) k₁+k₂ F(s) ms²+bs+k₁k₂ frictionless surface
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