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Cycle II
Experiment 2
Steady State Power Limit of a Transmission Line
Objective:
i) To draw the Power-angle diagram for a transmission line.
ii) To study the change in power transfer for variations in sending-end and receiving-end voltages.
Theory:
The complex power is defined as
𝑃𝑆 − 𝑗𝑄 𝑆 = 𝑉𝑆
∗
𝐼𝑆
Where QS is positive when the reactive power is delivered to the system.
For a lossless short-line representation, having a reactance X, the real power at the two ends will be the same
and equal to:
And the reactive powers are given by:
The above equations show that the transfer of real power between the sending and receiving end is directly
proportional at the two ends. Keeping the magnitudes of the voltages constant, a plot between the power and
the phase angle δ, known as the power angle diagram can be drawn. The maximum power transfer occurs when
δ = 90° i.e. the steady-state power limit is:
Material and Equipment:
Transmission-line model, 3-phase phase-shifting transformer, 3-phase and 1-phase variacs, Voltmeters,
Ammeters and Wattmeters of suitable ratings.
Connection Diagram:
Observation Table:
1. Calculating Line Reactance:
V = 154.6 Volts
I = 2.1 Ampere
Z = 73.62 Ω
R = 2.8 Ω
X = 73.57 Ω
2. While varying δ:
|VS| = |VR| = 40V
WS IS cosδ δ (in degrees)
6 0.21 0.925 22.270
8 0.27 0.877 28.754
12 0.37 0.768 39.786
16 0.46 0.642 50.052
20 0.57 0.450 63.227
22 0.71 0.147 81.526
20 0.94 -0.495 119.639
3. While varying |VS|:
|VR| = 40V
VS W I
50 0.21 6
55 0.26 8
62.5 0.38 10
Result:
Drawing the power angle curve:
Hence – Steady State power limit is 22W at 81.526o
.
And the curve showing variation of power with sending end voltage:
The variation is linear.
0
5
10
15
20
25
22.270 28.754 39.786 50.052 63.227 81.526 119.639
Power
Angle
Ws
0
0.05
0.1
0.15
0.2
0.25
0.3
0.35
0.4
50 55 62.5
Power
Sending End Voltage
W

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EEP303: Cycle ii exp 2

  • 1. Cycle II Experiment 2 Steady State Power Limit of a Transmission Line Objective: i) To draw the Power-angle diagram for a transmission line. ii) To study the change in power transfer for variations in sending-end and receiving-end voltages. Theory: The complex power is defined as 𝑃𝑆 − 𝑗𝑄 𝑆 = 𝑉𝑆 ∗ 𝐼𝑆 Where QS is positive when the reactive power is delivered to the system. For a lossless short-line representation, having a reactance X, the real power at the two ends will be the same and equal to: And the reactive powers are given by: The above equations show that the transfer of real power between the sending and receiving end is directly proportional at the two ends. Keeping the magnitudes of the voltages constant, a plot between the power and the phase angle δ, known as the power angle diagram can be drawn. The maximum power transfer occurs when δ = 90° i.e. the steady-state power limit is: Material and Equipment: Transmission-line model, 3-phase phase-shifting transformer, 3-phase and 1-phase variacs, Voltmeters, Ammeters and Wattmeters of suitable ratings.
  • 2. Connection Diagram: Observation Table: 1. Calculating Line Reactance: V = 154.6 Volts I = 2.1 Ampere Z = 73.62 Ω R = 2.8 Ω X = 73.57 Ω 2. While varying δ: |VS| = |VR| = 40V WS IS cosδ δ (in degrees) 6 0.21 0.925 22.270 8 0.27 0.877 28.754 12 0.37 0.768 39.786 16 0.46 0.642 50.052 20 0.57 0.450 63.227 22 0.71 0.147 81.526 20 0.94 -0.495 119.639 3. While varying |VS|: |VR| = 40V VS W I 50 0.21 6 55 0.26 8 62.5 0.38 10
  • 3. Result: Drawing the power angle curve: Hence – Steady State power limit is 22W at 81.526o . And the curve showing variation of power with sending end voltage: The variation is linear. 0 5 10 15 20 25 22.270 28.754 39.786 50.052 63.227 81.526 119.639 Power Angle Ws 0 0.05 0.1 0.15 0.2 0.25 0.3 0.35 0.4 50 55 62.5 Power Sending End Voltage W