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Electrical Power Systems

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Case-1:<br />

If P 1 = P 2 = P 3 = ... = P n = P<br />

Then<br />

C =<br />

n<br />

å i<br />

i=1<br />

P ´ C<br />

P ´ n<br />

Structure of <strong>Power</strong> <strong>Systems</strong> and ew Other Aspects 7<br />

That is, the coincident factor is equal to the average contribution factor.<br />

Case-2:<br />

If C 1 = C 2 = C 3 = ... = C n = C,<br />

Then<br />

C =<br />

C ´ å Pi<br />

=<br />

n<br />

å<br />

i=1<br />

n<br />

C<br />

i<br />

...(1.17)<br />

n = C ...(1.18)<br />

P<br />

å<br />

i=1<br />

n<br />

i=1<br />

i<br />

That is, coincidence factor is equal to the contribution factor.<br />

Load actor: It is the ratio of the average load over a designated period of time to the peak<br />

load occurring on that period.<br />

Therefore, the load factor (L) is defined as:<br />

or<br />

L =<br />

L =<br />

Average load<br />

Peak load<br />

Average load ´ T<br />

Peak load ´ T<br />

... (1.19)<br />

Energy served<br />

\ L = ...(1.20)<br />

Peak load ´ T<br />

where T = time, in days, weeks, months or years. If T is large, L is small. The reason for this<br />

is that for the same maximum demand, the energy consumption covers a larger time period and<br />

results in a smaller average load. Load factor is less than or equal to unity. Annual load factor<br />

is defined as:<br />

Annual Load actor =<br />

Total annual energy<br />

Annual peak load ´ 8760<br />

...(1.21)<br />

Loss actor: It is the ratio of the average power loss to the peak-load power loss during a<br />

specified period of time. Therefore, the loss factor (LL) is defined as:<br />

LL =<br />

Average power loss<br />

<strong>Power</strong> loss at peak load<br />

...(1.22)<br />

Equation (1.22) is applicable for the copper losses of the system but not for iron losses.

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