In the standard closed loop system of Fig. 2 (see page 5) the gain K is Qu.2. adjustable through K > 0 and 1 G(s) = (s² + 1)(s + 1)² Use the Nyquist relation to determine v4(H) (i.e. the total number of poles of the closed loop transfer function H(s) with real parts > 0) when K = 2.

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In the standard closed loop system of Fig. 2 (see page 5) the gain K is
Qu.2.
adjustable through K > 0 and
1
G(s) =
(s² + 1)(s + 1)²
Use the Nyquist relation to determine v4(H) (i.e. the total number of poles of the closed loop transfer
function H(s) with real parts > 0) when K = 2.
Transcribed Image Text:In the standard closed loop system of Fig. 2 (see page 5) the gain K is Qu.2. adjustable through K > 0 and 1 G(s) = (s² + 1)(s + 1)² Use the Nyquist relation to determine v4(H) (i.e. the total number of poles of the closed loop transfer function H(s) with real parts > 0) when K = 2.
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