(b) A system is described by the following differential equations: dv(t) + 4v(t) = 3u(t) dt de(t) = v(t) dt where v is the speed, 0 is the angular position and u(t) is the voltage input. Choosing the states x = 0, x2 = v and output y = 0, write the differential equations in the state space %3! form.

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(b) A system is described by the following differential equations:
dv(t)
+ 4v(t) = 3u(t)
dt
de(t)
= v(t)
dt
where v is the speed, 0 is the angular position and u(t) is the voltage input.
Choosing the states x = 0, x2 = v and output y = 0, write the differential equations in the state space
%3!
form.
Transcribed Image Text:(b) A system is described by the following differential equations: dv(t) + 4v(t) = 3u(t) dt de(t) = v(t) dt where v is the speed, 0 is the angular position and u(t) is the voltage input. Choosing the states x = 0, x2 = v and output y = 0, write the differential equations in the state space %3! form.
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