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a) Fasor urutan positif (ABC):<br />

V<br />

V<br />

V<br />

1A<br />

1B<br />

1C<br />

= V ∠0<br />

1<br />

1<br />

1<br />

o<br />

o<br />

= V ∠−120<br />

o<br />

= V ∠− 240<br />

V 1C<br />

V 1B<br />

Im<br />

o<br />

120<br />

o<br />

120<br />

V 1A<br />

Re<br />

b) Fasor urutan negatif (CBA)<br />

V<br />

V<br />

V<br />

2A<br />

2B<br />

2C<br />

2<br />

2<br />

2<br />

o<br />

= V ∠0<br />

o<br />

= V ∠+ 120<br />

o<br />

= V ∠+ 240<br />

V 2B<br />

V 2C<br />

Im<br />

o<br />

120<br />

o<br />

120<br />

V 2A<br />

Re<br />

c) Fasor urutan nol<br />

V<br />

V = V ∠θ<br />

0A<br />

= V0B<br />

= V0C<br />

= V0<br />

Im<br />

V<br />

V<br />

0A<br />

0B<br />

0C<br />

0<br />

= V ∠θ<br />

0<br />

= V ∠θ<br />

0<br />

Re<br />

Operator a. Untuk menyatakan komponen simetris kita<br />

menggunakan operator a yaitu<br />

o<br />

a = 1∠120<br />

(9.1)<br />

Operator semacam ini telah kita kenal yaitu operator j di mana<br />

o<br />

j = 1∠90 .<br />

Dengan menggunakan operator a maka fasor urutan positif<br />

dapat kita tuliskan<br />

V<br />

2<br />

1 A = V1<br />

; V1B<br />

= a V1<br />

; V1C<br />

= aV1<br />

(9.2)<br />

200 Sudaryatno Sudirham, Analisis <strong>Rangkaian</strong> <strong>Sistem</strong> Tenaga

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