With reference to root locus, the complex conjugate roots of the characteristic equation of the O.L.T.F. given below G(s)H(s) =K(s+3)/(s+1)2, lie on

With reference to root locus, the complex conjugate roots of the char

1.	With reference to root locus, the complex conjugate roots of the characteristic equation of the O.L.T.F. given below G(s)H(s) =K(s+3)/(s+1)2, lie on
A.	Straight line
B.	Parabola
C.	Circle
D.	Semi-circle
Answer» D. Semi-circle

The characteristic equation is s3+14s2+(45+K)s+K =0, centroid is located at (-x,0) then the value of x is ____________
The OLTF of a unity feedback system is K(s+2)(s+4)/(s+5)(s+6) the angle of arrival of the root loci as s =-2, and s =-4 respectively are:
The characteristic equation of a control system is given as 1+ K(s+4)/s(s+7)(s2+2s+2)=0. The real axis intercept for root locus asymptote is:
The open loop transfer function of the feedback control system is given by G(s) =K(s+3)/s(s+4)2(s+5)(s+6). The number of asymptotes and the centroid of asymptotes of the root loci of closed loop system is
If a feedback control system has its open loop transfer function G(s)H(s) = K/(s-2)(s2+3s+5) has the root locus plot which intersects the imaginary axis at s =0, then the value of K at this point will be
The angles of asymptotes of the root loci of the equation s3+5s2+(K+2)s+K=0 are:
Determine the centroid of the root locus for the system having G(s)H(s) = K/(s+1)(s2+4s+5)
With reference to root locus, the complex conjugate roots of the characteristic equation of the O.L.T.F. given below G(s)H(s) =K(s+3)/(s+1)2, lie on
THE_OLTF_OF_A_UNITY_FEEDBACK_SYSTEM_IS_K(S+2)(S+4)/(S+5)(S+6)_THE_ANGLE_OF_ARRIVAL_OF_THE_ROOT_LOCI_AS_S_=-2,_AND_S_=-4_RESPECTIVELY_ARE:?$
The_characteristic_equation_is_s3+14s2+(45+K)s+K_=0,_centroid_is_located_at_(-x,0)_then_the_value_of_x_is_____________$