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Sunday 10 May 2020

Practice Question : Root Locus



  • Explain the term centroid and  asymptotes?
  • What is break away point?
  • Calculate the angle of asymptotes  and centroid for the system   having                                 G(s)= K(s+2)/[s(s+1)(s+4)
  • Find the  centroid and breakaway point for the system having   G(s) = K/[s(s+2)(s^2+6s+25)]
  •  For G(s)H(s) = K/[s(s+1)(s+3)], determine the coordinates of valid break-away/break in points(s)
  • Sketch the root locus for  (i) G(s)H(s)= K/s(s+3)(s+5) and (ii) G(s)H(s) = K/[s(s+6)(s^2+4s+13)]  
  •  Explain the effect of addition of poles and zeros to a  second order control system. (root Locus)
  • For G(s) H(s)= K/s(s+4) Draw loot locus and determine the  value of K if the damping ratio is 0.707 . 
  • How will you obtain the angle of departure and angle of arrival of root locii?
  • State the rule for obtaining the breakaway point  in the root locii.


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