Problem #2 Utilizing the Routh-Hurwitz criterion, determine the range of K that results in a stable system of the following characteristic equations: (e) q(s) = s + 2s' + (4 + K) s² + 9s + 25 (f) q(s) = s + Ks + 5s + 10s + 10K

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Problem #2
Utilizing the Routh-Hurwitz criterion, determine the range of K that results in a stable
system of the following characteristic equations:
(e) q(s) = s' + 2s' + (4 + K) s + 9s + 25
(f) q(s) = s + Ks +5s2 + 10s + 10K
(g) q(s) = s+ Ks' + 2s + (K+ 1)s + 10
+ 2.s
(h) q(s) = s+ s* + 2s + s + s+ K
Transcribed Image Text:Problem #2 Utilizing the Routh-Hurwitz criterion, determine the range of K that results in a stable system of the following characteristic equations: (e) q(s) = s' + 2s' + (4 + K) s + 9s + 25 (f) q(s) = s + Ks +5s2 + 10s + 10K (g) q(s) = s+ Ks' + 2s + (K+ 1)s + 10 + 2.s (h) q(s) = s+ s* + 2s + s + s+ K
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