Question

2) Suppose this unity feedback system for the mirror segments of a telescope has the loop transfer function, (8 marks) $L(s) = G_c(s)G(s) = \frac{K}{s(s^2 + 2s + 5)}$ a) Find the asymptotes and sketch them in the s-plane. b) Find the angle of departure from the complex poles. c) Determine the gain when two roots lie on the imaginary axis. d) Sketch the root locus.

          2) Suppose this unity feedback system for the mirror segments of a telescope has the loop transfer
function, (8 marks)
$L(s) = G_c(s)G(s) = \frac{K}{s(s^2 + 2s + 5)}$
a) Find the asymptotes and sketch them in the s-plane.
b) Find the angle of departure from the complex poles.
c) Determine the gain when two roots lie on the imaginary axis.
d) Sketch the root locus.

2) Suppose this unity feedback system for the mirror segments of a telescope has the loop transfer
function, (8 marks)
L(s) = Gc(s)G(s) = (K)/(s(s^2 + 2s + 5))
a) Find the asymptotes and sketch them in the s-plane.
b) Find the angle of departure from the complex poles.
c) Determine the gain when two roots lie on the imaginary axis.
d) Sketch the root locus.

Added by Christopher H.

University Physics with Modern Physics

Hugh D. Young 14th Edition

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Course Name: Control Systems Please solve with all steps in detail. Fast urgent!!! 2) Suppose this unity feedback system for the mirror segments of a telescope has the loop transfer function: (8 marks) L(s) = K * G(s) * G(s) / (s^2 + 2s + 5) a) Find the asymptotes and sketch them in the s-plane. b) Find the angle of departure from the complex poles. c) Determine the gain when two roots lie on the imaginary axis. d) Sketch the root locus.