A unity feedback control system has an open loop transfer function
G(s)=Ks(s2+7s+10). The value of K for which s = - 1, lies on the root locus of this system
G(s)=Ks(s2+7s+10)
|G(s)|s=−1=K|−1||1−7+10|=1
K1×4=1
Consider a unity feedback system, as in the figure shown, with an integral compensator Ks and open-loop transfer function G(s)=1s2+3s+2 where K>0 . The positive value of K for which there are exactly two poles of the unity feedback system on the jω is equal to (rounded off to two decimal places)
A unity negative feedback system has the open-loop transfer function G(s)=Ks(s+1)(s+3) The value of the gain K(>0) at which the root locus crosses the imaginary axis is