The open-loop transfer function is given as follows: K(s + 2.1) (s+4.9)4 (s + 6.4)°(s + 7.6)7 G(s) = If s g is the coordinate where all the asymptotes (in the corresponding root- locus diagram) would meet on the real axis of the s-plane, then what is the value of 'g'? Answer:
The open-loop transfer function is given as follows: K(s + 2.1) (s+4.9)4 (s + 6.4)°(s + 7.6)7 G(s) = If s g is the coordinate where all the asymptotes (in the corresponding root- locus diagram) would meet on the real axis of the s-plane, then what is the value of 'g'? Answer:
Introductory Circuit Analysis (13th Edition)
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Question
![The open-loop transfer function is
given as follows:
K(s + 2.1) (s+ 4.9)4
(s + 6.4)° (s + 7.6)7
G(s)
If s = g is the coordinate where all the
asymptotes (in the corresponding root-
locus diagram) would meet on the real
axis of the s-plane, then what is the
value of 'g'?
Answer:](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe1f8d032-8f51-4765-bd2c-20cab40b6fac%2Fc86a7471-b1ce-4e27-be2c-565c72ee5b47%2F6o1t5h_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The open-loop transfer function is
given as follows:
K(s + 2.1) (s+ 4.9)4
(s + 6.4)° (s + 7.6)7
G(s)
If s = g is the coordinate where all the
asymptotes (in the corresponding root-
locus diagram) would meet on the real
axis of the s-plane, then what is the
value of 'g'?
Answer:
![Dis)
Els)
Gn)
In the control system shown by the
above block diagram, the disturbance
is negligible, i.e. D(s) = 0. The transfer
functions G1(s) and G2(s) are as
follows:
3
G1(s)
%3D
4s + 1
1
G1(s)
s2 + 5s + 5
If the error transfer function E(s)/R(s)
of the system is given by
E(s)
R(s)
as3 + bs? + cs + d
4s3 + qs? + rs +p
then what is the value of the constant
"b' ?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe1f8d032-8f51-4765-bd2c-20cab40b6fac%2Fc86a7471-b1ce-4e27-be2c-565c72ee5b47%2F88ff4v1q_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Dis)
Els)
Gn)
In the control system shown by the
above block diagram, the disturbance
is negligible, i.e. D(s) = 0. The transfer
functions G1(s) and G2(s) are as
follows:
3
G1(s)
%3D
4s + 1
1
G1(s)
s2 + 5s + 5
If the error transfer function E(s)/R(s)
of the system is given by
E(s)
R(s)
as3 + bs? + cs + d
4s3 + qs? + rs +p
then what is the value of the constant
"b' ?
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