A-Phase Current using A-Phase EMF(LGF) Calculator

✖A phase EMF LG is defined as the electromagnetic force of the a-phase in open conductor fault.ⓘ A Phase EMF LG [E_a(lg)]			+10% -10%
✖Zero Sequence Impedance LG consists of a balanced three-phase voltage and current, phasors of which all have the same phase angles and rotate counter clockwise together.ⓘ Zero Sequence Impedance LG [Z_0(lg)]			+10% -10%
✖Positive Sequence Impedance LG consists of balanced three-phase voltage and current phasors which are exactly at 120 degrees apart rotating counterclockwise in ABC rotation.ⓘ Positive Sequence Impedance LG [Z_1(lg)]			+10% -10%
✖Negative Sequence Impedance LG consists of balanced three-phase impedance phasors which are exactly at 120 degrees apart rotating counterclockwise in ACB rotation.ⓘ Negative Sequence Impedance LG [Z_2(lg)]			+10% -10%

✖A-phase Current LG is the current that flows into the a-phase in open conductor fault.ⓘ A-Phase Current using A-Phase EMF(LGF) [I_a(lg)]

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A-Phase Current using A-Phase EMF(LGF) Solution

STEP 0: Pre-Calculation Summary

Formula Used

A-Phase Current LG = (3*A Phase EMF LG)/(Zero Sequence Impedance LG+Positive Sequence Impedance LG+Negative Sequence Impedance LG)
I_a(lg) = (3*E_a(lg))/(Z_0(lg)+Z_1(lg)+Z_2(lg))
This formula uses 5 Variables

Variables Used

A-Phase Current LG - (Measured in Ampere) - A-phase Current LG is the current that flows into the a-phase in open conductor fault.
A Phase EMF LG - (Measured in Volt) - A phase EMF LG is defined as the electromagnetic force of the a-phase in open conductor fault.
Zero Sequence Impedance LG - (Measured in Ohm) - Zero Sequence Impedance LG consists of a balanced three-phase voltage and current, phasors of which all have the same phase angles and rotate counter clockwise together.
Positive Sequence Impedance LG - (Measured in Ohm) - Positive Sequence Impedance LG consists of balanced three-phase voltage and current phasors which are exactly at 120 degrees apart rotating counterclockwise in ABC rotation.
Negative Sequence Impedance LG - (Measured in Ohm) - Negative Sequence Impedance LG consists of balanced three-phase impedance phasors which are exactly at 120 degrees apart rotating counterclockwise in ACB rotation.

STEP 1: Convert Input(s) to Base Unit

A Phase EMF LG: 29.38 Volt --> 29.38 Volt No Conversion Required
Zero Sequence Impedance LG: 8 Ohm --> 8 Ohm No Conversion Required
Positive Sequence Impedance LG: 7.94 Ohm --> 7.94 Ohm No Conversion Required
Negative Sequence Impedance LG: -44.6 Ohm --> -44.6 Ohm No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

I_a(lg) = (3*E_a(lg))/(Z_0(lg)+Z_1(lg)+Z_2(lg)) --> (3*29.38)/(8+7.94+(-44.6))

Evaluating ... ...

I_a(lg) = -3.07536636427076

STEP 3: Convert Result to Output's Unit

-3.07536636427076 Ampere --> No Conversion Required

FINAL ANSWER

-3.07536636427076 ≈ -3.075366 Ampere <-- A-Phase Current LG

(Calculation completed in 00.020 seconds)

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< Current Calculators

Positive Sequence Current using Fault Impedance(LGF)

LaTeX Go Positive Sequence Current LG = (Positive Sequence Voltage LG+Negative Sequence Voltage LG+Zero Sequence Voltage LG)/(3*Fault Impedance LG)

A-Phase Current using Positive Sequence Current (LGF)

LaTeX Go A-Phase Current LG = Positive Sequence Current LG*3

A-Phase Current using Negative Sequence Current (LGF)

LaTeX Go A-Phase Current LG = 3*Negative Sequence Current LG

A-Phase Current using Zero Sequence Current (LGF)

LaTeX Go A-Phase Current LG = Zero Sequence Current LG*3

A-Phase Current using A-Phase EMF(LGF) Formula

LaTeX Go

A-Phase Current LG = (3*A Phase EMF LG)/(Zero Sequence Impedance LG+Positive Sequence Impedance LG+Negative Sequence Impedance LG)
I_a(lg) = (3*E_a(lg))/(Z_0(lg)+Z_1(lg)+Z_2(lg))

What are the Sequence Components?

The positive sequence consists of balanced three-phase voltage and current phasors which are exactly at 120 degrees apart rotating counterclockwise in ABC rotation. The negative sequence consists of balanced three-phase voltage and current phasors which are exactly at 120 degrees apart rotating counterclockwise in ACB rotation. Zero sequence consists of a balanced three-phase voltage and current, phasors of which all have the same phase angles and rotate counterclockwise together.

How to Calculate A-Phase Current using A-Phase EMF(LGF)?

A-Phase Current using A-Phase EMF(LGF) calculator uses A-Phase Current LG = (3*A Phase EMF LG)/(Zero Sequence Impedance LG+Positive Sequence Impedance LG+Negative Sequence Impedance LG) to calculate the A-Phase Current LG, The A-phase Current using A-phase EMF(LGF) formula is defined as the current through any one component comprising a three-phase source or load. here we have taken the a-phase. A-Phase Current LG is denoted by I_a(lg) symbol.

How to calculate A-Phase Current using A-Phase EMF(LGF) using this online calculator? To use this online calculator for A-Phase Current using A-Phase EMF(LGF), enter A Phase EMF LG (E_a(lg)), Zero Sequence Impedance LG (Z_0(lg)), Positive Sequence Impedance LG (Z_1(lg)) & Negative Sequence Impedance LG (Z_2(lg)) and hit the calculate button. Here is how the A-Phase Current using A-Phase EMF(LGF) calculation can be explained with given input values -> -3.075366 = (3*29.38)/(8+7.94+(-44.6)).

FAQ

What is A-Phase Current using A-Phase EMF(LGF)?

The A-phase Current using A-phase EMF(LGF) formula is defined as the current through any one component comprising a three-phase source or load. here we have taken the a-phase and is represented as I_a(lg) = (3*E_a(lg))/(Z_0(lg)+Z_1(lg)+Z_2(lg)) or A-Phase Current LG = (3*A Phase EMF LG)/(Zero Sequence Impedance LG+Positive Sequence Impedance LG+Negative Sequence Impedance LG). A phase EMF LG is defined as the electromagnetic force of the a-phase in open conductor fault, Zero Sequence Impedance LG consists of a balanced three-phase voltage and current, phasors of which all have the same phase angles and rotate counter clockwise together, Positive Sequence Impedance LG consists of balanced three-phase voltage and current phasors which are exactly at 120 degrees apart rotating counterclockwise in ABC rotation & Negative Sequence Impedance LG consists of balanced three-phase impedance phasors which are exactly at 120 degrees apart rotating counterclockwise in ACB rotation.

How to calculate A-Phase Current using A-Phase EMF(LGF)?

The A-phase Current using A-phase EMF(LGF) formula is defined as the current through any one component comprising a three-phase source or load. here we have taken the a-phase is calculated using A-Phase Current LG = (3*A Phase EMF LG)/(Zero Sequence Impedance LG+Positive Sequence Impedance LG+Negative Sequence Impedance LG). To calculate A-Phase Current using A-Phase EMF(LGF), you need A Phase EMF LG (E_a(lg)), Zero Sequence Impedance LG (Z_0(lg)), Positive Sequence Impedance LG (Z_1(lg)) & Negative Sequence Impedance LG (Z_2(lg)). With our tool, you need to enter the respective value for A Phase EMF LG, Zero Sequence Impedance LG, Positive Sequence Impedance LG & Negative Sequence Impedance LG and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate A-Phase Current LG?

In this formula, A-Phase Current LG uses A Phase EMF LG, Zero Sequence Impedance LG, Positive Sequence Impedance LG & Negative Sequence Impedance LG. We can use 3 other way(s) to calculate the same, which is/are as follows -

A-Phase Current LG = Positive Sequence Current LG*3
A-Phase Current LG = 3*Negative Sequence Current LG
A-Phase Current LG = Zero Sequence Current LG*3

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