The root locus of the system r(t) is Imaginary Axis 20 10 O -10 -20 Answer: + -8 Answer: k G(s) Display response -6 -4 -2 0 Real Axis gain = [0, 550.25] What is G(s)? Express your answer such that the numerical coefficient of the highest power of s is 1. The numerator and denominator should be in polynomial form (or not in factored form). 2 Using the G(s) derived in the previous item, what is the characteristic equation of the system? Characteristic equation: 0 = y(t) Which of the following statements is FALSE? The system type is 0. The system can be unstable. O The system will exhibit an underdamped response at low values of K. The step response is finite and will oscillate at a frequency approaching 6 rad/s at high values of K.

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The root locus of the system
r(t)
is
Imaginary Axis
20
10
-10
-20
Answer:
+
-8
Answer:
k
G(s)
Display response
-6
-4
-2
0
Real Axis gain = [0, 550.25]
What is G(s)?
Express your answer such that the numerical coefficient of the highest power of s is 1. The numerator and
denominator should be in polynomial form (or not in factored form).
2
Using the G(s) derived in the previous item, what is the characteristic equation of the system?
Characteristic equation: 0 = <polynomial expression>
y(t)
Which of the following statements is FALSE?
The system type is 0.
The system can be unstable.
O The system will exhibit an underdamped response at low values of K.
The step response is finite and will oscillate at a frequency approaching 6 rad/s at high values of K.
Transcribed Image Text:The root locus of the system r(t) is Imaginary Axis 20 10 -10 -20 Answer: + -8 Answer: k G(s) Display response -6 -4 -2 0 Real Axis gain = [0, 550.25] What is G(s)? Express your answer such that the numerical coefficient of the highest power of s is 1. The numerator and denominator should be in polynomial form (or not in factored form). 2 Using the G(s) derived in the previous item, what is the characteristic equation of the system? Characteristic equation: 0 = <polynomial expression> y(t) Which of the following statements is FALSE? The system type is 0. The system can be unstable. O The system will exhibit an underdamped response at low values of K. The step response is finite and will oscillate at a frequency approaching 6 rad/s at high values of K.
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