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Analisis Rangkaian Rangkaian Listrik - Ee-cafe.org

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c).<br />

d).<br />

q&r<br />

⎡− σ<br />

( t)<br />

= ⎢<br />

⎣− ω<br />

y(<br />

t)<br />

=<br />

[ 1 1] q(<br />

t)<br />

0<br />

q&r<br />

⎡<br />

t)<br />

= ⎢<br />

⎣− ω<br />

y(<br />

t)<br />

=<br />

( 2<br />

[ 1 0] q(<br />

t)<br />

ω ⎤ r ⎡1⎤<br />

q(<br />

t)<br />

+ ⎢ x(<br />

t)<br />

− σ<br />

⎥<br />

1<br />

⎥<br />

⎦ ⎣ ⎦<br />

r<br />

1 ⎤ r ⎡0⎤<br />

q(<br />

t)<br />

+ x(<br />

t)<br />

− 2ζω<br />

⎥ ⎢<br />

1<br />

⎥<br />

⎦ ⎣ ⎦<br />

r<br />

e).<br />

0<br />

q&r<br />

⎡<br />

t)<br />

= ⎢<br />

⎣− ω<br />

y(<br />

t)<br />

=<br />

( 2<br />

[ 0 1] q(<br />

t)<br />

1 ⎤ r ⎡0⎤<br />

q(<br />

t)<br />

+ x(<br />

t)<br />

− 2ζω<br />

⎥ ⎢<br />

1<br />

⎥<br />

⎦ ⎣ ⎦<br />

r<br />

194 Sudaryatno Sudirham, <strong>Analisis</strong> <strong>Rangkaian</strong> <strong>Listrik</strong> (2)

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