a) i. How to identify the system's stability using frequency domain technique? ii. Normalised the following open-loop transfer functions and identify all the break frequencies. 100(s+6) a) G;(s) = (s+0.2)(s+10)(s+50) 1 b) G2(s) = (s+10)(s²+2s+2) b) Sketch a Bode plot (magnitude and phase) using approximation method for the system shown in Figure Q1.(b). Set gain K-100. R(s) C(s) 1 K s(s + 10) Figure Q1.(b)

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a)
i. How to identify the system's stability using frequency domain technique?
ii. Normalised the following open-loop transfer functions and identify all the break
frequencies.
100(s+6)
а)
G;(s) =
(s+0.2)(s+10)(s+50)
1
b)
G2(s) =
(s+10)(s²+2s+2)
b)
Sketch a Bode plot (magnitude and phase) using approximation method for the system
shown in Figure Q1.(b). Set gain K=100.
R(s)
C(s)
1
K
s(s + 10)
Figure Q1.(b)
Transcribed Image Text:a) i. How to identify the system's stability using frequency domain technique? ii. Normalised the following open-loop transfer functions and identify all the break frequencies. 100(s+6) а) G;(s) = (s+0.2)(s+10)(s+50) 1 b) G2(s) = (s+10)(s²+2s+2) b) Sketch a Bode plot (magnitude and phase) using approximation method for the system shown in Figure Q1.(b). Set gain K=100. R(s) C(s) 1 K s(s + 10) Figure Q1.(b)
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