Enter the phase to phase voltage (volts) into the calculator to determine the Phase to Ground Voltage.
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Phase to Ground Voltage Formula
The following formula is used to calculate the Phase to Ground Voltage.
Vp-g = Vp-p / 1.73
Variables:
- Where Vp-g is the Phase to Ground Voltage (volts)
- Vp-p is the phase to phase voltage (volts)
To calculate the phase-to-ground voltage, divide the phase-to-phase voltage by a value of 1.73.
| Phase-to-Phase V_LL (V) | Phase-to-Ground V_LN (V) |
|---|---|
| 208 | 120.231 |
| 380 | 219.653 |
| 400 | 231.214 |
| 415 | 239.884 |
| 440 | 254.335 |
| 460 | 265.896 |
| 480 | 277.457 |
| 575 | 332.370 |
| 600 | 346.821 |
| 690 | 398.844 |
| 3300 | 1907.514 |
| 4160 | 2404.624 |
| 6600 | 3815.029 |
| 11000 | 6358.382 |
| 13800 | 7976.879 |
| 22000 | 12716.763 |
| 33000 | 19075.145 |
| 66000 | 38150.289 |
| 110000 | 63583.815 |
| 132000 | 76300.578 |
| * Rounded to 3 decimals. Uses V_LN = V_LL / 1.73 (approx √3). Inverse: V_LL ≈ 1.73 × V_LN. | |
How to Calculate Phase to Ground Voltage?
The following two example problems outline how to calculate the Phase to Ground Voltage.
Example Problem #1:
- First, determine the phase to phase voltage (volts). In this example, the phase to phase voltage (volts) is measured to be 45.
- Finally, calculate the Phase to Ground Voltage using the formula above:
Vp-g = Vp-p / 1.73
Inserting the values from above and solving the equation with the imputed values gives:
Vp-g = 45 / 1.73 = 26.011 (volts)
Example Problem #2:
Using the same process as example problem 1, we first define the variables outlined by the formula. In this case, the values are:
phase to phase voltage (volts) = 81
Entering these values into the formula or calculator above gives us::
Vp-g = 81 / 1.73 = 46.820 (volts)
