Q158
A second-order linear time-invariant system is described by the following state equations \[ d dt\] x1(t) + 2x1(t) = 3u(t) \[ d dt\] x2(t) + x2(t) = u(t) where x1(t) and x2(t) are the two state variables and u(t) denotes the input. If the output c(t) = x1(t) , then the system is
A second-order linear time-invariant system is described by the following state equations
x1(t) + 2x1(t) = 3u(t)
x2(t) + x2(t) = u(t)
where x1(t) and x2(t) are the two state variables and u(t) denotes the input. If the output c(t) = x1(t) , then the system is
x1(t) + 2x1(t) = 3u(t)
x2(t) + x2(t) = u(t)
where x1(t) and x2(t) are the two state variables and u(t) denotes the input. If the output c(t) = x1(t) , then the system is
A.
controllable but not observable
AnswerB.
observable but not controllable
C.
both controllable and observable
D.
neither controllable nor observable
Answer: Option A
Solution
Answer: Option A
No explanation is given for this question Let's Discuss on Board