Solved] Consider a system described by a transfer function: 5+1 (s+5)(s+]} Note there is a zero-pole cancellation. Give a state space realization o... | Course Hero
![Chapter 3 Canonical Form and Irreducible Realization of Linear Time-invariant Systems. - ppt download Chapter 3 Canonical Form and Irreducible Realization of Linear Time-invariant Systems. - ppt download](https://slideplayer.com/slide/15984623/88/images/4/1%29+Realization+of+controllable+canonical+form.jpg)
Chapter 3 Canonical Form and Irreducible Realization of Linear Time-invariant Systems. - ppt download
![SOLVED: Problem 11: For the given transfer function Y(s) S+5 s2+65+9 state space model given is given as 6o]-[9 -sJ[so]-[8hu) y(t) =[5 1]l 5o] This model is in ANS: (a) controllable canonical SOLVED: Problem 11: For the given transfer function Y(s) S+5 s2+65+9 state space model given is given as 6o]-[9 -sJ[so]-[8hu) y(t) =[5 1]l 5o] This model is in ANS: (a) controllable canonical](https://cdn.numerade.com/ask_images/3e9cc47fc807412e89142df2d7b3dc56.jpg)
SOLVED: Problem 11: For the given transfer function Y(s) S+5 s2+65+9 state space model given is given as 6o]-[9 -sJ[so]-[8hu) y(t) =[5 1]l 5o] This model is in ANS: (a) controllable canonical
![Block diagram representation of G(z) transfer function on controllable... | Download Scientific Diagram Block diagram representation of G(z) transfer function on controllable... | Download Scientific Diagram](https://www.researchgate.net/profile/Jorge-Rodas-Benitez/publication/283351962/figure/fig3/AS:613513949093889@1523284532093/Block-diagram-representation-of-Gz-transfer-function-on-controllable-canonical-form_Q640.jpg)
Block diagram representation of G(z) transfer function on controllable... | Download Scientific Diagram
![SOLVED: Consider that a third-order system has the coefficient matrices A = B = C = [0 1] -4 Obtain the Jordan canonical form (JCF) of the system and discuss whether the SOLVED: Consider that a third-order system has the coefficient matrices A = B = C = [0 1] -4 Obtain the Jordan canonical form (JCF) of the system and discuss whether the](https://cdn.numerade.com/ask_images/2cc422d800a444a4acfaf2965c8e6f7f.jpg)