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Electrical Power Systems

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Circuit model under fault condition is shown in ig. 8.15(a)<br />

xeq = j 016 .<br />

4<br />

= j0.04<br />

(a) fault level= 1<br />

= 25.0 pu = 25 × 60 MVA<br />

004 .<br />

= 1500 MVA. Ans.<br />

(b) The generators G1 and G2 will supply 1<br />

2 1500 ´ =<br />

750 MVA, directly to the fault. Therefore, the<br />

fault MVA from G3 and G4 must be limited to<br />

(860 – 750) = 110 MVA. The reactance of G3 and<br />

G4 together is 016 .<br />

= 0.08 pu.<br />

2<br />

Thus,<br />

1<br />

=<br />

xR + 008 .<br />

110<br />

60<br />

\ x R =0.465 pu<br />

2 b g = 2.09 ohm<br />

Base impedance = 112 .<br />

60<br />

\ xR = 0.465 × 2.09 = 0.97 ohm.<br />

Symmetrical ault 207<br />

Example 8.15: ig. 8.16 shows a power system network. Each of the alternators G1 and G2 is<br />

rated at 125 MVA, 11 KV and has a subtransient reactance of 0.21 pu. Each of the transformers<br />

is rated at 125 MVA, 11/132 KV and has a leakage reactance of 0.06 pu. ind (a) fault MVA and<br />

(b) fault current for a fault at bus 5.<br />

ig. 8.16: <strong>Power</strong> system network of Example 8.15.<br />

Solution:<br />

Set Base MVA =125, Base Voltage = 11 KV<br />

Base voltage for transmission line = 132 KV<br />

2 b g ohm.<br />

Base impedance for the transmission line = 132<br />

125<br />

= 139.392 ohm.<br />

40<br />

\ x34 = j = j0.286 pu,<br />

139. 392<br />

ig. 8.15(a)

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