stem is stable To validate the stability of the system for the required K, we will check the roots of the characteristic equation of the system transfer function G(s) K T(s) = 1+G(s)H(s) s³ +4s² +5s+2+K

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Using the Routh-Hurwitz criterion and unity of figure 1 show whether or not the closed loop
stem is stable
To validate the stability of the system for the required K, we will check the roots of the
characteristic equation of the system transfer function
G(s)
K
T(s) =-
1+G(s)H(s) s +4s? +5s+2+K
Transcribed Image Text:Using the Routh-Hurwitz criterion and unity of figure 1 show whether or not the closed loop stem is stable To validate the stability of the system for the required K, we will check the roots of the characteristic equation of the system transfer function G(s) K T(s) =- 1+G(s)H(s) s +4s? +5s+2+K
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