Consider the system described by the following state equations: -1 0 (t) = X(t) u(t) 1 1 y(t) = 19-[4]-*+(31) 1 [0] (od
Posted: Sun May 15, 2022 8:45 pm
HELP ME especially b section can u solve again.when we write yt
output equation related u(t) and coefficent xt part of
integral and boundaries changed i don't understand
Consider the system described by the following state equations: -1 0 (t) = X(t) u(t) 1 1 y(t) = 19-[4]-*+(31) 1 [0] (od 13.0 + (0) [] X(t) + u(t) 0 1 11 a) (10 points) Find the transfer function matrix of the system. -1 < t < 0 b) (10 points) Let x(-1) and u(t) 0, t> 0 t> -1. = { Find x(t) and y(t) for
output equation related u(t) and coefficent xt part of
integral and boundaries changed i don't understand
Consider the system described by the following state equations: -1 0 (t) = X(t) u(t) 1 1 y(t) = 19-[4]-*+(31) 1 [0] (od 13.0 + (0) [] X(t) + u(t) 0 1 11 a) (10 points) Find the transfer function matrix of the system. -1 < t < 0 b) (10 points) Let x(-1) and u(t) 0, t> 0 t> -1. = { Find x(t) and y(t) for