2.14 The resistances and leakage reactances of a 40-kVA 60-Hz 7.97-kV-V:240-V single-phase distribution transformer are R1 = 41.6 2 R2 = 37.2 m2 X1, 42.1 2 X1, = 39.8 m2 %3D = where subscript 1 denotes the 7.97-kV winding and subscript 2 denotes the 240-V winding. Each quantity is referred to its own side of the transformer. a. Draw the equivalent circuit referred to (i) the high- and (ii) the low-voltage sides. Label the impedances numerically. b. Consider the transformer to deliver its rated kVA to a load on the low-voltage side with 240 V across the load. (i) Find the high-side

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2.14 The resistances and leakage reactances of a 40-kVA 60-Hz 7.97-kV-V:240-V
single-phase distribution transformer are
R1 = 41.6 2 R2 = 37.2 m
X1, = 42.1 2 X, = 39.8 m2
where subscript 1 denotes the 7.97-kV winding and subscript 2 denotes the
240-V winding. Each quantity is referred to its own side of the transformer.
a. Draw the equivalent circuit referred to (i) the high- and (ii) the
low-voltage sides. Label the impedances numerically.
b. Consider the transformer to deliver its rated kVA to a load on the
low-voltage side with 240 V across the load. (i) Find the high-side
terminal voltage for a load power factor of 0.87 power factor lagging.
(ii) Find the high-side terminal voltage for a load power factor of 0.87
power factor leading.
c. Consider a rated-kVA load connected at the low-voltage terminals.
Assuming the load voltage to remain constant at 240 V, use MATLAB to
plot the high-side terminal voltage as a function of the power-factor angle
as the load power factor varies from 0.6 leading through unity power
factor to 0.6 lagging.
с.
Transcribed Image Text:2.14 The resistances and leakage reactances of a 40-kVA 60-Hz 7.97-kV-V:240-V single-phase distribution transformer are R1 = 41.6 2 R2 = 37.2 m X1, = 42.1 2 X, = 39.8 m2 where subscript 1 denotes the 7.97-kV winding and subscript 2 denotes the 240-V winding. Each quantity is referred to its own side of the transformer. a. Draw the equivalent circuit referred to (i) the high- and (ii) the low-voltage sides. Label the impedances numerically. b. Consider the transformer to deliver its rated kVA to a load on the low-voltage side with 240 V across the load. (i) Find the high-side terminal voltage for a load power factor of 0.87 power factor lagging. (ii) Find the high-side terminal voltage for a load power factor of 0.87 power factor leading. c. Consider a rated-kVA load connected at the low-voltage terminals. Assuming the load voltage to remain constant at 240 V, use MATLAB to plot the high-side terminal voltage as a function of the power-factor angle as the load power factor varies from 0.6 leading through unity power factor to 0.6 lagging. с.
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