Phase to Voltage Calculator
Instantly convert between line and phase voltages in 3-phase systems. Find phase-to-line or line-to-phase voltage values for star (Y) or delta (Δ) connections.

Phase to Voltage calculator:
The phase to voltages calculator converts line voltages to phase voltages and vice versa in a three-phase circuit breakers. It can be used to set the right voltage levels of motors, transformers, and industrial power systems using simple formulas to connect star (Y) and delta ( Δ ).
3 phase voltage converter Tool Formula:
The Phase to Voltage Calculator assists in the calculation of voltages between line and phase in three-phase AC systems. In a star (Y) connection, the phase voltage (VP) is equal to 3/4 line voltage (VL). In a delta ( Δ ) connection, line voltage is equal to phase voltage. This calculator will be required in the design of power systems, connections between the motors, and setups of transformers. Users can always be able to know the voltage by entering either the line or phase voltage and then immediately determine the voltage using the proper relationship. It is used by engineers and electricians to make sure that they make a correct choice of voltage and operate equipment safely. It eases the system design, enhances load balance, and eliminates insulation stress due to improper use of voltages.
Work & Installation — Input to Output Summary
Inputs:
- Connection Type (Star or Delta)
- Known Voltage (Phase or Line)
- System Type (3-Phase AC)
- Select connection type: Star (Y) or Delta (Δ).
- Enter either Phase Voltage (VP) or Line Voltage (VL).
- The calculator applies:
Star: \( V_{L} = \sqrt{3} \times V_{p} \)
Delta: \( V_{L} = V_{p} \) - Output displays both voltages clearly with the correct unit (V).
Output:
- Phase Voltage (VP)
- Line Voltage (VL)
- Connection type indication (Y or Δ)
Installation / Use: Use calculated values for selecting appropriate transformers, motors, circuit breakers, and insulation ratings in three-phase installations.
Testing and Final Adjustments
Check the results with a multimeter or power analyzer at the line and phase terminals after computing them. To make a star connection, measure between two lines, and the line voltage between one line and the neutral phase voltage. Make ensure that the proportion between them is close to √3 (≈ 1.732). In the case of delta systems, they should be equal. Ensure that the labels on terminals are correct to avoid an imbalance in phases or a short-circuit. Check insulation resistance to verify that the system can operate safely at the calculated voltages. To make final adjustments, again Check the wiring of the motors or transformers, and be sure that all terminal connections are tight and that they are rated to the desired voltage. Proper testing helps to avoid the stress of equipment, ensure the necessary reliability of It's work, and guarantees system safety.
Frequently Asked Questions - Phase to Voltage Calculator:
What is a Phase to Voltage Calculator?
It converts between phase voltage and line voltage in three-phase electrical systems.
How do you find line voltage from phase voltage?
In a star connection, multiply phase voltage by √3 to get line voltage.
How do you find phase voltage from line voltage?
Divide line voltage by √3 in a star connection; in delta, both are equal.
What is the value of √3 used for?
√3 (1.732) is the mathematical ratio between line and phase voltages in star systems.
Does delta connection have different voltages?
No, in a delta connection, line and phase voltages are equal.
Can this calculator work for single-phase systems?
No, it’s designed for three-phase star and delta systems only.
Why is phase voltage lower in star connection?
Because each phase shares the line voltage divided by √3 due to the neutral point.
How does this help in motor wiring?
It ensures correct voltage selection for star-delta starter configurations.
Is RMS voltage used in these calculations?
Yes, all voltages are expressed as RMS values in AC systems.
Can incorrect voltage cause damage?
Yes, using wrong voltage may lead to insulation failure or equipment overheating.
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