Expand the summations in (12.4.14) for (N=2), and verify the formula for (partial mathrm{P}_{mathrm{L}} / partial mathrm{P}_{i})

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Expand the summations in (12.4.14) for $N=2$, and verify the formula for $\partial \mathrm{P}_{\mathrm{L}} / \partial \mathrm{P}_{i}$ given by (12.4.15). Assume $\mathrm{B}_{i j}=\mathrm{B}_{j i}$.

Equation 12.4.14:-

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Equation 12.4.15:-

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Power System Analysis And Design

ISBN: 9781111425777

5th Edition

Authors: J Duncan Glover, Mulukutla S Sarma, Thomas Overbye

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Question Posted: May 02, 2024 07:00 AM

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Expand the summations in (12.4.14) for (N=2), and verify the formula for (partial mathrm{P}_{mathrm{L}} / partial mathrm{P}_{i})

Question:

N N PL = PBP; i=1 j=1 (12.4.14)

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Power System Analysis And Design

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