Question 1. Given the Unit Feedback system shown below with G(s) = K/(s^3 + 16 s^2 +60s), and considering K=1000, generate the Routh Table and give the values you obtain in the first column of the Routh Table. From these values, indicate if the system is stable and explain. R(s) + G(s) C(s)

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Question 1. Given the Unit Feedback system shown below with G(s) = K/(s^3 + 16 s^2 +60s), and considering K=1000, generate
the Routh Table and give the values you obtain in the first column of the Routh Table. From these values, indicate if the system is
stable and explain.
R(s) +
G(s)
C(s)
Question 2. Repeat question 1) but consider K =500
Question 3. For the system in question 1), use the Routh-Hurwitz criterion to find the range of K for which the CL system is stable.
Transcribed Image Text:Question 1. Given the Unit Feedback system shown below with G(s) = K/(s^3 + 16 s^2 +60s), and considering K=1000, generate the Routh Table and give the values you obtain in the first column of the Routh Table. From these values, indicate if the system is stable and explain. R(s) + G(s) C(s) Question 2. Repeat question 1) but consider K =500 Question 3. For the system in question 1), use the Routh-Hurwitz criterion to find the range of K for which the CL system is stable.
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