For a 500 kVA, 3-phase, 480-volt transformer with 5% impedance, what is the availability of fault current assuming infinite primary fault current?

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Multiple Choice

For a 500 kVA, 3-phase, 480-volt transformer with 5% impedance, what is the availability of fault current assuming infinite primary fault current?

Explanation:
To determine the fault current available from a transformer, one must use the transformer's rated capacity and impedance. The fault current can be calculated using the formula: \[ I_{fault} = \frac{(V_{line})}{(Z_{pu} \times Z_{base})} \] Where: - \( V_{line} \) is the line-to-line voltage (in this case, 480 volts). - \( Z_{pu} \) is the per-unit impedance of the transformer (5%, which equals 0.05 in decimal form). - \( Z_{base} \) is the base impedance, which can be calculated using the formula: \[ Z_{base} = \frac{(V_{line})^2}{S_{rated}} \] In this case, the transformer's power rating is 500 kVA. First, calculate \( Z_{base} \): \[ Z_{base} = \frac{(480)^2}{500,000} = \frac{230400}{500000} = 0.4608 \, \Omega \] Now, substituting \( Z_{base} \) into the fault current formula gives: \[ I_{fault

To determine the fault current available from a transformer, one must use the transformer's rated capacity and impedance. The fault current can be calculated using the formula:

[

I_{fault} = \frac{(V_{line})}{(Z_{pu} \times Z_{base})}

]

Where:

  • ( V_{line} ) is the line-to-line voltage (in this case, 480 volts).

  • ( Z_{pu} ) is the per-unit impedance of the transformer (5%, which equals 0.05 in decimal form).

  • ( Z_{base} ) is the base impedance, which can be calculated using the formula:

[

Z_{base} = \frac{(V_{line})^2}{S_{rated}}

]

In this case, the transformer's power rating is 500 kVA.

First, calculate ( Z_{base} ):

[

Z_{base} = \frac{(480)^2}{500,000} = \frac{230400}{500000} = 0.4608 , \Omega

]

Now, substituting ( Z_{base} ) into the fault current formula gives:

[

I_{fault

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