| 1. |
What are sequence components? |
| 2. |
Derive the sequence transformation matrix using 'c' phase as reference phasor. |
| 3. |
Show that sequence transformation is linear. |
| 4. |
If Zs is the self impedance and Zm mutual impedance of a transmission line, show that Z0 = Zs + 2Zm and Z1 and |
| 5. |
Derive the equation for fault current in (a) L-L fault with fault impedance Zf. (b) L-L-G fault. |
| 6. |
If we do not want to lose information during a transformation 'f' from domain say A to B, then it is required that 'f' should |
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be invertible. In addition, to simplify analysis, we prefer linear transformations. List out some other transformations that |
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you have come across in electrical engineering. |
| 7. |
Clarke's transformation with 'a' phase as reference phasor is defined as follows: |
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Show that the transformation matrix is invertible. Hence, define the inverse transformation from Clarke's components to phase components. |
| 8. |
Using Clarke's transformation show that |
| 9. |
Suppose that in an DSP implementation of relay, we have to choose between the sequence transformation and Clarke's |
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transformation suggest your choice and justify it from computational requirement and ability to correctly detect a fault. |