0 0 votes A linear system is equivalently represented by two sets of state equations. \[\dot{X}=\mathrm{AX}+\mathrm{BU} \text { and } \dot{W}=\mathrm{CW}+\mathrm{DU} \text {. }\] The eigenvalues of the representations are also computed as $\{\lambda\}$ and $\{\mu\}$. Which one of the following statements is true? $[\lambda]=[\mu]$ and $X=W$ $[\lambda]=[\mu]$ and $X \neq W$ $[\lambda] \neq[\mu]$ and $X=W$ $[\lambda] \neq[\mu]$ and $X \neq W$ Control Systems gate2005-ec control-systems state-equations eigen-values + – admin 655 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
