Consider the control system has state space matrices as:-321Consider the control system has state space matrices as:Consider the control systemn has state space matrices as:A1. B = 1, C = [1 0 0], D [0], The system is:4.5 a13[2]4101BC = [1 0 0], D= [0], The system has11.A-2B =A-31C = [1 00], D = [0], The system has%3D0 2]Not completely state controllable but its completely observabilitys2-5S+6poles in right half side of S-plane.transfer functionIn this case the value of ( a3) is:G(S)=$3+4S²+9S+40Not completely state controllable and observability OOne O+12 O1completely state controllable but not observability OTwo-3 OCan' t decided OThree-2 OFour+4 OConsidering the root locus diagram for a system with (K-16) and T.F.K(s+ 4)Considering the Bode diagram for a system with (K=25) and T.F.G(s)s(s +1)(s + 3)(s? + 4s + 13)K(s+2)G(s) =: The vahues of gain and phase margin at frequencyConsidering a unity feedback control system with forward T.F.%3Ds(s+5)(s+10s+21)The break away and break in points at(s + 4)s(s + 1)(s+ 3)(s + 4s + 13)(w=6.41 rad) as :G(s)-0,453 and -3.235Gm=-26.4 dB and Pm= [-1771 o O2If we added to this system zero at (s+1), the stability of this system will6.-0.55 and -2.35 OGm=10.35 dB and Pm= [-29.51 o ODeteriorate O-0.45 and -3.5 O9.Gm=-23.53 dB and Pm= [-49.36) *o ONo impact ONot all above ONot all above OImproves OConsidering the root locus diagram for a system withNot all above O20(s+ 4)Consider the control system has state space matrices as:G(s) =s(s + 1)(s+3)(s² + 4s + 13)1 01-3 0 12.4ABC = [1 0 0], D= [0], The system has%3D%3DThe intersection points of root locus with imaginary axis by1±j2.54 with K=0.85 Oset conjugate zeros in the S-plane.±j1.46 with K=1.26 OOne O7Not all above OTwo O±j1.95 with K=2.46 OThree OConsidering the Bode diagram for a system with (K-10) and T.F.K(S+3)G(S)=S(S+10)(S+3)(S²+6S+8): G-37.502 dB and P49.76° : If the value of gainis change to (K=50) the values of gain and phase margin as :Gm=7.5 dB and Pm= [49.761 ^o O4Gm=1.35 dB and Pm= [9.751 ^o OGm=3.53 dB and Pm= [-44.361 ^o ONot all above O3.

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Consider the control system has state space matrices as: -3 0 2] B-. c= 1 o 01, D = [0), The system A =0 5 1 Not completely state controllable but its completely observabity Not completely state controllable and observabiity 1 completely state controllable but not observability Can't decided

Consider the control system has state space matrices as: -3 0 2] B-. c= 1 o 01, D = [0), The system A =0 5 1 Not completely state controllable but its completely observabity Not completely state controllable and observabiity 1 completely state controllable but not observability Can't decided

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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