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The Nyquist plot of the transfer function

$G_(s)=\frac{K}{(s^{2}+2s+2)(s+2)}$

does not encircle the point $(-1+j0)$ for $K=10$ but does encircle the point (-1+j)) for K=100. Then the closed loop system (having unity gain feedback) is 

  1. stable for $K=10$ and stable for $K=100$
  2. stable for $K=10$ and unstable for $K=100$
  3. unstable for $K=10$ and stable for $K=100$
  4. stable for $K=10$ and unstable for $K=100$

 

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