Download Load Duration curve

ELECTRIC POWER GENERATION
Unit 5 Lecture 4
Load Duration Curve & power factor improvement & tariffs :
Load Duration curve:
When the load elements of a load curve are arranged in the order of descending
magnitudes, the curve thus obtained is called a load duration curve
Fig.2
The load duration curve is obtained from the same data as the load curve but the
ordinates are arranged in the order of descending magnitudes. In other words, the maximum load
is represented to the left and decreasing loads are represented to the right in the descending
order. Hence the area under the load duration curve and the area under the load curve are equal.
Fig. 2
(i) shows the daily load curve. The daily load duration curve can be readily obtained from it. It is
clear from daily load curve that load elements in order of descending magnitude are: 20 MW for
8hours; 15 MW for 4 hours and 5 MW for 12 hours. Plotting these loads in order of descending
magnitude, we get the daily load duration curve as shown in Fig. 2 (ii).The following points may
be noted about load duration curve:
1. The load duration curve gives the data in a more presentable form. In other words, it readily
shows the number of hours during which the given load has prevailed.
2. The area under the load duration curve is equal to that of the corresponding load curve.
Obviously, area under daily load duration curve (in kWh) will give the units generated on that day.
3. The load duration curve can be extended to include any period of time. By laying out the
abscissa from 0 hour to 8760 hours, the variation and distribution of demand for an entire year
can be summarized in one curve. The curve thus obtained is called the annual load duration
curve.
BaseLoadandpeakLoad:
The changing load on the power station makes its load curve of variable nature. Fig.3
shows the typical load curve of a power station. It is clear that load on the power station varies
from time to time. However, a close look at the load curve reveals that load on the power station
can be considered in two parts, namely;
1. Base load
2. Peak load
Fig.3
1. Base Load: The unvarying load which occurs almost the whole day on the station is known as
Base load. Referring to the load curve of Fig. 3.13, it is clear that20 MW of load has to be
supplied by the station at all times of day and night i.e. through out 24 hours. Therefore, 20 MW
is the base load of the station. As base load on the station is almost of constant nature, therefore,
it can be suitably supplied (as discussed in the next Article) without facing the problems of
variable load.
2. P e a k l o a d : The various peak demands of load over and above the base load of the
station is known as peak load. Referring to the load curve of Fig. 3.it is clear that there are peak
demands of load excluding base load. These peak demands of the station generally form a small
part of the total load and may occur throughout the day
Power Factor Improvement & Tariffs
Introduction:
The electrical energy is almost exclusively generated, transmitted and distributed in the
form of alternating current. Therefore, the question of power factor immediately comes into
picture. Most of the loads (e.g. induction motors, arc lamps) are inductive in nature and hence
have low lagging power factor. The low power factor is highly undesirable as it causes an
increase in current, resulting in additional losses of active power in all the elements of power
sys-tem from power station generator down to the utilization devices. In order to ensure most
favourable conditions for a supply system from engineering and economical standpoint, it is
important to have power factor as close to unity as possible. In this chapter, we shall discuss the
various methods of power factor improvement.
Power Factor:
The cosine of angle between voltage and current in an a.c. circuit is known as power factor.
In an a.c. circuit, there is generally a phase difference φ between voltage and current. The term
cosφ is called the power factor of the circuit. If the circuit is inductive, the current lags behind
the voltage and the power factor is referred to as lagging. However, in a capacitive circuit,
current leads the volt-age and power factor is said to be leading. Consider an inductive circuit
taking a lagging current I from supply voltage V, the angle of lag being φ. The phasor diagram
of the circuit is shown in Fig.1. The circuit current I can be resolved into two perpendicular
components, namely:
1. I cosφ in phase with V.
2. I sinφ90oout of phase with V.
The component I cosφ is known as active or wattful component, whereas component I sinφ
is called the reactive or watt less component. The reactive component is a measure of the power
factor. If the reactive component is small, the phase angle φ is small and hence power factor
cosφ will be high. Therefore, a circuit having small reactive current (i.e., Isinφ) will have high
power factor and vice-versa. It may be noted that value of power factor can never be more than
unity.