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Vectoring Basics 
Start With a Zero 
Reference Voltage. 
 Wye – ENA 
 Delta – EBA
Vectoring Basics 
 Potential – Open Arrow. 
 Current – Closed Arrow. 
 Arrowhead Denotes Polarity. 
 A & C Currents Enter the Polarity side of a Current Coil. 
 The ONLY Current Coil that is ever Reversed is B-Phase. 
 B-Phase Current Coil Reverses Whenever you Alter it. 
Half Coils and ‘Z’ Coils are considered altered. 
 All Meter Elements Have Forward Torque at Unity Power 
Factor. 
You cannot have a C-Phase without first having A-Phase and 
B-Phase. 
Forward torque means less than 90 degrees between 
the Potential coil and the current coil.
Sequence for Vectoring 
 Learn and Memorize the Three Basic Service Vector Diagrams. 
 Learn and Memorize Meter Footprints. 
 The Meter Footprints show the Potential Connections and 
Currents being measured. Labeling the connections is helpful. 
 Apply the Rules Regarding Forward Torque and Which Current 
Coils may be Reversed. 
 Draw the Meter Vectors. 
 Create a hypothetical load. 
 Do the Math.
One Element Meters 
 Forms 1 & 3 (Conforming) 
 Forms 2 & 4 (Non-Conforming)
Form 1 and 3 
 System Vectors. 
 Meter Vectors.
Form 1 and 3 
 Simple 2-Wire Circuit. 
 N=2 , N-1=1 Element. 
 Conductor w/o Current Coil 
is Common to the Potential 
Coil. 
An Element is One 
Current Coil and One 
Potential Coil.
Form 2 and 4 
 Service / System Vectors. 
 Current coils are ½ to 
Compensate for Potential 
Coil being across 240 Volts 
 Meter Vectors. 
B-Phase Current is 
reversed. 
This Creates Forward Torque for 
Both Current Coils Interacting 
with the Potential Coil.
Form 2 and 4 
 3-Wire Circuits. 
 N=3 , N-1=2. 
 # of Coils = 1. 
Note-Some may be Tempted to 
Consider this a 1 ½ Element 
Meter. 
Current Coils are Half. Two Half 
Coils Makes One Full Current 
Coil.
Service Vectors and Footprint
Label the Meter Connections
Drawing the Meter Vectors 
 Apply the Rules Regarding 
Forward Torque and Which 
Current Coils may be 
Reversed. 
 Draw the Meter Vectors. 
Current Coils are ½. This means 
B-Phase is reversed. Voltage is 
Between A-Phase and B-Phase 
with Polarity at A-Phase.
Drawing the Meter Vectors 
 Apply the Rules Regarding 
Forward Torque and Which 
Current Coils may be 
Reversed. 
 Draw the Meter Vectors. 
Current Coils are ½. This means 
B-Phase is reversed. Voltage is 
Between A-Phase and B-Phase 
with Polarity at A-Phase.
Form 2 and 4 
Invent a load: 
A-phase has 1200 watts. 
B-phase has 1800 watts. 
A-B phase has 3600 watts. 
1200/120=10 amps 
1800/120=15 amps 
3600/240=15 amps 
6600 watts total 
Ia = 10+15 = 25 amps 
Ib = 15+15 = 30 amps
Form 2 and 4 
Remember current coils are 
½ and Potential is Eba. 
25amps/2 x 240 x cos 0º 
+ 30amps/2 x 240 x cos 0º 
= 6600 watts
4s vs. 3s (3-Wire 120/240) 
 Both are commonly used for 
120/240 3-Wire. 
 4s has half current coils. 
 3s has full current coils. 
 A 4s with 400/5 CTs will 
have a multiplier = 80. 
 A 3s with 400/5 CTs will 
have a multiplier = 40. 
Discussion…
The End

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Vectoring basics & 1 element eric haut - pgn

  • 1. Vectoring Basics Start With a Zero Reference Voltage.  Wye – ENA  Delta – EBA
  • 2. Vectoring Basics  Potential – Open Arrow.  Current – Closed Arrow.  Arrowhead Denotes Polarity.  A & C Currents Enter the Polarity side of a Current Coil.  The ONLY Current Coil that is ever Reversed is B-Phase.  B-Phase Current Coil Reverses Whenever you Alter it. Half Coils and ‘Z’ Coils are considered altered.  All Meter Elements Have Forward Torque at Unity Power Factor. You cannot have a C-Phase without first having A-Phase and B-Phase. Forward torque means less than 90 degrees between the Potential coil and the current coil.
  • 3. Sequence for Vectoring  Learn and Memorize the Three Basic Service Vector Diagrams.  Learn and Memorize Meter Footprints.  The Meter Footprints show the Potential Connections and Currents being measured. Labeling the connections is helpful.  Apply the Rules Regarding Forward Torque and Which Current Coils may be Reversed.  Draw the Meter Vectors.  Create a hypothetical load.  Do the Math.
  • 4. One Element Meters  Forms 1 & 3 (Conforming)  Forms 2 & 4 (Non-Conforming)
  • 5. Form 1 and 3  System Vectors.  Meter Vectors.
  • 6. Form 1 and 3  Simple 2-Wire Circuit.  N=2 , N-1=1 Element.  Conductor w/o Current Coil is Common to the Potential Coil. An Element is One Current Coil and One Potential Coil.
  • 7. Form 2 and 4  Service / System Vectors.  Current coils are ½ to Compensate for Potential Coil being across 240 Volts  Meter Vectors. B-Phase Current is reversed. This Creates Forward Torque for Both Current Coils Interacting with the Potential Coil.
  • 8. Form 2 and 4  3-Wire Circuits.  N=3 , N-1=2.  # of Coils = 1. Note-Some may be Tempted to Consider this a 1 ½ Element Meter. Current Coils are Half. Two Half Coils Makes One Full Current Coil.
  • 10. Label the Meter Connections
  • 11. Drawing the Meter Vectors  Apply the Rules Regarding Forward Torque and Which Current Coils may be Reversed.  Draw the Meter Vectors. Current Coils are ½. This means B-Phase is reversed. Voltage is Between A-Phase and B-Phase with Polarity at A-Phase.
  • 12. Drawing the Meter Vectors  Apply the Rules Regarding Forward Torque and Which Current Coils may be Reversed.  Draw the Meter Vectors. Current Coils are ½. This means B-Phase is reversed. Voltage is Between A-Phase and B-Phase with Polarity at A-Phase.
  • 13. Form 2 and 4 Invent a load: A-phase has 1200 watts. B-phase has 1800 watts. A-B phase has 3600 watts. 1200/120=10 amps 1800/120=15 amps 3600/240=15 amps 6600 watts total Ia = 10+15 = 25 amps Ib = 15+15 = 30 amps
  • 14. Form 2 and 4 Remember current coils are ½ and Potential is Eba. 25amps/2 x 240 x cos 0º + 30amps/2 x 240 x cos 0º = 6600 watts
  • 15. 4s vs. 3s (3-Wire 120/240)  Both are commonly used for 120/240 3-Wire.  4s has half current coils.  3s has full current coils.  A 4s with 400/5 CTs will have a multiplier = 80.  A 3s with 400/5 CTs will have a multiplier = 40. Discussion…