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Electrical Department
• Faculty Name:- Avik Bhattacharya
THREE PHASE
CIRCUIT
Objectives
• Explain the differences between single-
phase, two-phase and three-phase.
• Compute and define the Balanced Three-
Phase voltages.
• Determine the phase and line
voltages/currents for Three-Phase
systems.
SINGLE PHASE TWO WIRE


p
V
SINGLE PHASE SYSTEM
• A generator connected through a pair
of wire to a load – Single Phase Two
Wire.
• Vp is the magnitude of the source
voltage, and  is the phase.
SINLGE PHASE THREE WIRE


p
V


p
V
SINGLE PHASE SYSTEM
• Most common in practice: two
identical sources connected to two
loads by two outer wires and the
neutral: Single Phase Three Wire.
• Terminal voltages have same
magnitude and the same phase.
POLYPHASE SYSTEM
• Circuit or system in which AC
sources operate at the same
frequency but different phases
are known as polyphase.
TWO PHASE SYSTEM THREE WIRE


p
V


 90
p
V
POLYPHASE SYSTEM
• Two Phase System:
– A generator consists of two coils placed
perpendicular to each other
– The voltage generated by one lags the
other by 90.
POLYPHASE SYSTEM
• Three Phase System:
– A generator consists of three coils placed
120 apart.
– The voltage generated are equal in
magnitude but, out of phase by 120.
• Three phase is the most economical
polyphase system.
THREE PHASE FOUR WIRE
IMPORTANCE OF THREE PHASE SYSTEM
• All electric power is generated and
distributed in three phase.
– One phase, two phase, or more than
three phase input can be taken from
three phase system rather than
generated independently.
– Melting purposes need 48 phases
supply.
IMPORTANCE OF THREE PHASE SYSTEM
• Uniform power transmission and less
vibration of three phase machines.
– The instantaneous power in a 3 system
can be constant (not pulsating).
– High power motors prefer a steady
torque especially one created by a
rotating magnetic field.
IMPORTANCE OF THREE PHASE SYSTEM
• Three phase system is more
economical than the single phase.
– The amount of wire required for a three
phase system is less than required for an
equivalent single phase system.
– Conductor: Copper, Aluminum, etc
THREE PHASE GENERATION
FARADAYS LAW
• Three things must be present in
order to produce electrical current:
a) Magnetic field
b) Conductor
c) Relative motion
• Conductor cuts lines of magnetic
flux, a voltage is induced in the
conductor
• Direction and Speed are important
GENERATING A SINGLE PHASE
Motion is parallel to the flux.
No voltage is induced.
N
S
N
S
Motion is 45 to flux.
Induced voltage is 0.707 of maximum.
GENERATING A SINGLE PHASE
GENERATING A SINGLE PHASE
x
N
S
Motion is perpendicular to flux.
Induced voltage is maximum.
GENERATING A SINGLE PHASE
Motion is 45 to flux.
N
S
Induced voltage is 0.707 of maximum.
GENERATING A SINGLE PHASE
N
S
Motion is parallel to flux.
No voltage is induced.
GENERATING A SINGLE PHASE
N
S
Notice current in the
conductor has reversed.
Induced voltage is
0.707 of maximum.
Motion is 45 to flux.
GENERATING A SINGLE PHASE
N
S
Motion is perpendicular to flux.
Induced voltage is maximum.
GENERATING A SINGLE PHASE
N
S
Motion is 45 to flux.
Induced voltage is 0.707 of maximum.
GENERATING A SINGLE PHASE
Motion is parallel to flux.
N
S
No voltage is induced.
Ready to produce another cycle.
THREE PHASE GENERATOR
GENERATOR WORK
• The generator consists of a rotating
magnet (rotor) surrounded by a
stationary winding (stator).
• Three separate windings or coils with
terminals a-a’, b-b’, and c-c’ are
physically placed 120 apart around
the stator.
• As the rotor rotates, its magnetic field
cuts the flux from the three coils and
induces voltages in the coils.
• The induced voltage have equal
magnitude but out of phase by 120.
GENERATION OF THREE-PHASE AC
N
x
x
S
THREE-PHASE WAVEFORM
Phase 2 lags phase 1 by 120. Phase 2 leads phase 3 by 120.
Phase 3 lags phase 1 by 240. Phase 1 leads phase 3 by 240.
Phase 1 Phase 2 Phase 3
120 120 120
240
120 120 120
240
Phase 1Phase 2 Phase 3
GENERATION OF 3 VOLTAGES
Phase 1 is ready to go positive.
Phase 2 is going more negative.
Phase 3 is going less positive.
N
x
x
S
THREE PHASE QUANTITIES
BALANCED 3 VOLTAGES
 
 
   










120
cos
240
cos
)
(
120
cos
)
(
cos
)
(
t
V
t
V
t
v
t
V
t
v
t
V
t
v
M
M
cn
M
bn
M
an




• Balanced three phase voltages:
– same magnitude (VM )
– 120 phase shift
BALANCED 3 CURRENTS
• Balanced three phase currents:
– same magnitude (IM )
– 120 phase shift
 
 
 










240
cos
)
(
120
cos
)
(
cos
)
(






t
I
t
i
t
I
t
i
t
I
t
i
M
c
M
b
M
a
PHASE SEQUENCE
 
 







120
cos
)
(
120
cos
)
(
cos
)
(
t
V
t
v
t
V
t
v
t
V
t
v
M
cn
M
bn
M
an














120
120
0
M
cn
M
bn
M
an
V
V
V
V
V
V











120
120
0
M
cn
M
bn
M
an
V
V
V
V
V
V
POSITIVE
SEQUENCE
NEGATIVE
SEQUENCE
PHASE SEQUENCE
EXAMPLE # 1
• Determine the phase sequence of
the set voltages:
 
 
 









110
cos
200
230
cos
200
10
cos
200
t
v
t
v
t
v
cn
bn
an



BALANCED VOLTAGE AND LOAD
• Balanced Phase Voltage: all phase
voltages are equal in magnitude and
are out of phase with each other by
120.
• Balanced Load: the phase
impedances are equal in magnitude
and in phase.
THREE PHASE CIRCUIT
• POWER
– The instantaneous power is constant
 
)
cos(
3
cos
2
3
)
(
)
(
)
(
)
(


rms
rms
M
M
c
b
a
I
V
I
V
t
p
t
p
t
p
t
p





THREE PHASE CIRCUIT
• Three Phase Power,

S
S
S
S
S 3



 C
B
A
T
THREE PHASE QUANTITIES
QUANTITY SYMBOL
Phase current I
Line current IL
Phase voltage V
Line voltage VL
PHASE VOLTAGES and LINE VOLTAGES
• Phase voltage is measured between
the neutral and any line: line to
neutral voltage
• Line voltage is measured between any
two of the three lines: line to line
voltage.
PHASE CURRENTS and LINE CURRENTS
• Line current (IL) is the current in
each line of the source or load.
• Phase current (I) is the current in
each phase of the source or load.
THREE PHASE CONNECTION
SOURCE-LOAD CONNECTION
SOURCE LOAD CONNECTION
Wye Wye Y-Y
Wye Delta Y-
Delta Delta - 
Delta Wye -Y
SOURCE-LOAD CONNECTION
• Common connection of source: WYE
– Delta connected sources: the
circulating current may result in the
delta mesh if the three phase voltages
are slightly unbalanced.
• Common connection of load: DELTA
– Wye connected load: neutral line may
not be accessible, load can not be
added or removed easily.
WYE CONNECTION
WYE CONNECTED GENERATOR
n
a
b
c
Vab
Vbc
Vca
Vbn
Vcn
Van
Ia
Ib
Ic
WYE CONNECTED LOAD
ZY
ZY
ZY
a
c
b
n
Load
ZY
Z
Y
Z
Y
a
b
c
Load
n
OR
BALANCED Y-Y CONNECTION
PHASE CURRENTS AND LINE CURRENTS
• In Y-Y system:
φ
L I
I 
PHASE VOLTAGES, V
• Phase voltage is
measured between
the neutral and any
line: line to neutral
voltage
n
a
b
c
Vab
Vbc
Vca
Vbn
Vcn
Van
Ia
Ib
Ic
Van
Vbn
Vcn
PHASE VOLTAGES, V
an M
bn M
cn M
V V 0 volt
V V 120 volt
V V 120 volt
  
   
  
LINE VOLTAGES, VL
• Line voltage is
measured between
any two of the three
lines: line to line
voltage.
n
a
b
c
Vab
Vbc
Vca
Vbn
Vcn
Van
Ia
Ib
Ic
Vab
Vbc
Vca
LINE VOLTAGES, VL
an
cn
ca
cn
bn
bc
bn
an
ab
V
V
V
V
V
V
V
V
V
















150
V
3
V
90
V
3
V
30
V
3
V
M
ca
M
bc
M
ab
ab M
bc M
ca M
V 3 V 30 volt
V 3 V 90 volt
V 3 V 150 volt
  
   
  
an M
bn M
cn M
V V 0 volt
V V 120 volt
V V 120 volt
  
   
  
PHASE
VOLTAGE (V)
LINE
VOLTAGE
(VL)
PHASE DIAGRAM OF VL AND V
30°
120°
Vca Vab
Vbc
Vbn
Van
Vcn
-Vbn
PROPERTIES OF PHASE VOLTAGE
• All phase voltages have the same
magnitude,
• Out of phase with each other by 120
an bn cn
V V V V
   
= =
PROPERTIES OF LINE VOLTAGE
• All line voltages have the same
magnitude,
• Out of phase with each other by 120
ab bc ca
V V V V
L   
= =
RELATIONSHIP BETWEEN V and VL
1. Magnitude
2. Phase
- VL LEAD their corresponding V by 30
L
V 3 V





 30
V
VL 
EXAMPLE 1
• Calculate the line currents
DELTA CONNECTION
DELTA CONNECTED SOURCES
DELTA CONNECTED LOAD
OR
BALANCED -  CONNECTION
PHASE VOLTAGE AND LINE VOLTAGE
• In - system, line voltages equal to
phase voltages:
φ
L V
V 
PHASE VOLTAGE, V
• Phase voltages are equal to the
voltages across the load impedances.



PHASE CURRENTS, I
• The phase currents are obtained:
Δ
CA
CA
Δ
BC
BC
Δ
AB
AB
Z
V
I
,
Z
V
I
,
Z
V
I 


LINE CURRENTS, IL
• The line currents are obtained from the
phase currents by applying KCL at
nodes A,B, and C.



LINE CURRENTS, IL
BC
CA
c
AB
BC
b
CA
AB
a
I
I
I
I
I
I
I
I
I


















120
I
I
120
I
I
30
I
3
I
a
c
a
b
AB
a
PHASE
CURRENTS (I)
LINE CURRENTS (IL)
Δ
CA
CA
Δ
BC
BC
Δ
AB
AB
Z
V
I
Z
V
I
Z
V
I















120
I
I
120
I
I
30
I
3
I
a
c
a
b
AB
a
PHASE DIAGRAM OF IL AND I
PROPERTIES OF PHASE CURRENT
• All phase currents have the same
magnitude,
• Out of phase with each other by 120
Δ
φ
CA
BC
AB
φ
Z
V
I
I
I
I 



PROPERTIES OF LINE CURRENT
• All line currents have the same
magnitude,
• Out of phase with each other by 120
c
b
a
L I
I
I
I 


1. Magnitude
2. Phase
- IL LAG their corresponding I by 30

I
IL 3

RELATIONSHIP BETWEEN I and IL




 30
I
IL 
EXAMPLE
A balanced delta connected load having
an impedance 20-j15  is connected to
a delta connected, positive sequence
generator having Vab = 3300 V.
Calculate the phase currents of the load
and the line currents.
Given Quantities












0
330
V
87
.
36
25
j15
20
Z
ab
Δ
Phase Currents
A
87
.
156
13.2
120
I
I
A
13
.
83
-
13.2
120
I
I
A
36.87
13.2
36.87
25
0
330
Z
V
I
AB
CA
AB
BC
Δ
AB
AB
























  
A
87
.
126
86
.
22
120
I
I
A
13
.
3
11
-
86
.
22
120
I
I
87
.
6
86
.
22
A
30
3
36.87
13.2
30
3
I
I
a
c
a
b
AB
a



























Line Currents
BALANCED WYE-DELTASYSTEM
EXAMPLE 2
A balanced positive sequence Y-
connected source with Van=10010 V
is connected to a -connected
balanced load (8+j4) per phase.
Calculate the phase and line currents.
THREE PHASE POWER
MEASUREMENT
EXAMPLE 3
Determine the total power (P), reactive
power (Q), and complex power (S) at the
source and at the load
EXAMPLE #4
A three phase motor can be
regarded as a balanced Y-load. A
three phase motor draws 5.6 kW
when the line voltage is 220 V and
the line current is 18.2 A. Determine
the power factor of the motor
THANK YOU

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