Question:

The positive, negative, and zero sequence impedance of a solidly grounded system under steady state condition always follow the relation ________.

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Solidly grounded system: \( Z_1>Z_2>Z_0 \). Zero-sequence sees ground return, so lowest impedance.
Updated On: Jun 24, 2025
  • \( Z_1>Z_2>Z_0 \)
  • \( Z_1<Z_2<Z_0 \)
  • \( Z_0<Z_1>Z_2 \)
  • \( Z_0 = Z_1 Z_2 \)
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The Correct Option is A

Solution and Explanation

Step 1: Understanding Sequence Impedances
In power systems, unbalanced conditions are analyzed using symmetrical components — positive, negative, and zero sequences:
- \( Z_1 \): Positive sequence impedance (normal operating impedance).
- \( Z_2 \): Negative sequence impedance (seen under unbalanced faults).
- \( Z_0 \): Zero sequence impedance (involved in ground faults).
Step 2: Practical Relations in Solidly Grounded Systems
In solidly grounded systems:
- Positive sequence network represents the usual load path — has the highest impedance.
- Negative sequence is slightly less, as it's influenced by machine asymmetries.
- Zero sequence is often the smallest due to path via neutral or ground return.
Thus, the relation \( Z_1>Z_2>Z_0 \) holds. Conclusion:
Option (1) is correct based on the standard impedance behavior of solidly grounded systems.
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