1. Consider that a third-order system has the coefficient matricesUsing the method of matrix transformation obtain:a) the Jordan canonical form (JCF) of the system and discuss whether the system is controllable or observable, accordingly.b) the controllable canonical form (CCF) for the system.c) the observable canonical form (OCF) for the system. 1. Consider that a third-order system has the coefficient matrices[1-1][0]B = |1C = [0 0 1]A =1L1-43Using the method of matrix transformation obtaina) the Jordan canonical form (JCF) of the system and discuss whether the system iscontrollable or observable, accordingly.b) the controllable canonical form (CCF) for the system.c) the observable canonical form (OCF) for the system.

Transfer function: The transfer function is Laplace transform of output divided by Laplace…

Consider that a third-order system has the coefficient matrices [1 A = |0 [0] B = |1 2 -1] 1 C = [0 _0 1] -4 3 Using the method of matrix transformation obtain a) the Jordan canonical form (JCF) of the system and discuss whether the system is controllable or observable, accordingly. b) the controllable canonical form (CCF) for the system. c) the observable canonical form (OCF) for the system.

Consider that a third-order system has the coefficient matrices [1 A = |0 [0] B = |1 2 -1] 1 C = [0 _0 1] -4 3 Using the method of matrix transformation obtain a) the Jordan canonical form (JCF) of the system and discuss whether the system is controllable or observable, accordingly. b) the controllable canonical form (CCF) for the system. c) the observable canonical form (OCF) for the system.

Power System Analysis and Design (MindTap Course List)

6th Edition

ISBN:9781305632134

Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma

Chapter6: Power Flows

Section: Chapter Questions

Problem 6.1MCQ: For a set of linear algebraic equations in matrix format, Axy, for a unique solution to exist,...

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