Uncantrallability of observers let s1 be a linear


Question: Uncantrallability of Observers. Let S1 be a linear time-invariant system with input u(t) and output y(t). An observer S2 is connected appropriately to S1. Show that the resulting system is always uncontrollable from the input u(t) (that is, it is not completely controllable.)

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Engineering Mathematics: Uncantrallability of observers let s1 be a linear
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