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Bog'liq
Electric Circuit Analysis by K. S. Suresh Kumar

1
÷
I
*
=
(20.5 

j 2)
×
10
6
÷
(315
∠-
45
°
)
*
=
65.4

5.6
°
kV rms.
The angle between sending end voltage phasor and current phasor 
=
5.6
°
– (0
°

=
5.6
°
. Therefore 
sending end power factor 
=
cos5.6
°
=
0.995 lag.
(i) Sending end voltage magnitude 
=
65.4 kV rms (3% above nominal value)
(ii) Sending end power factor 
=
0.995 lag
(iii) Sending end active power 
=
20.5 MW
(iv) Sending end reactive power 
=
2 MVAr
(v) Active power loss in line 
=
0.5 MW
(vi) Reactive power loss in line 
=
2 MVAr
(vii) Line power efficiency 
=
97.6%
Comments on the results
A load that draws power at a lag power factor causes higher magnitude current in the line and 
source. Higher current magnitude results in higher voltage drop in the line, thereby requiring higher 


Summary 
7.53
value of sending end voltage to maintain a specified receiving end voltage. Higher current magnitude 
results in higher active power loss in the line and thereby reduces power efficiency of the line.
The reactive component of load current undergoes a rotation by 90
°
to form the voltage drop 
in the line inductive reactance and results in an in-line voltage drop. An in-line voltage drop 
affects sending end voltage much more than a quadrature voltage drop. See the phasor diagram in 
Fig. 7.10-4.
I
r
I
a
RI
a
RI
r
XI
a
XI
r

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