Cable Size Voltage Drop Calculator

Check your cable is thick enough before the volt drop trips you up.

How it is calculated

The tool assumes a copper conductor with resistivity ρ = 0.0175 Ω·mm²/m. Voltage drop is ΔV = k × L × I × ρ / A, where L is the one-way cable length in metres, I the current in amps, A the cross-section in mm², and k = 2 for single-phase (out and back) or k = √3 for three-phase. The percentage is ΔV / U × 100 with U the supply voltage, and the voltage at the load end is U − ΔV. The minimum size uses the same formula with the allowed drop U × limit / 100 in place of ΔV. A blank limit means 3 %; a limit that is typed but not a number, zero, or above 100 shows no result, and so does any phase other than single or three, or a drop as large as the supply voltage. Cable temperature, power factor and bundling are ignored.

Worked example

A single-phase 230 V circuit carries 32 A over 40 m of 6 mm² copper, with a 3 % limit. ΔV = 2 × 40 × 32 × 0.0175 / 6 = 44.8 / 6 = 7.47 V, which is 3.25% of 230 V, so the load end sees 222.53 V. The allowed drop is 230 × 3 / 100 = 6.9 V, so the smallest size is 44.8 / 6.9 = 6.49 mm². The 6 mm² cable misses the limit, and you would move up to the next larger size you can buy.

Try this example →

Common mistakes

  • Entering the total loop length (out and back) as the length. The tool already doubles it for single-phase, so enter the one-way distance from supply to load.
  • Using 230 V for a three-phase circuit. For the three-phase option the voltage is the line-to-line value, such as 400 V.
  • Reading the minimum area as a standard size. 6.49 mm² is a calculated figure, so round up to a size you can actually buy.
  • Checking only the volt drop and forgetting the current rating of the cable. This tool does not test ampacity, so a size that passes here can still be too small for the load.
  • Entering the limit as a fraction. The field takes a percentage, so 3 means 3 %, not 0.03.

About this calculator

Voltage drop is the loss of voltage along a cable run caused by the conductor's own resistance, calculated from Ohm's law as current multiplied by the cable's total resistance (which depends on the conductor's cross-sectional area, length, and material — usually copper), doubled for a single-phase circuit to account for both the outgoing and return conductors. Electrical codes such as the UK's BS 7671 and the US NEC recommend keeping voltage drop under roughly 3-5% of the supply voltage, since excessive drop causes dimming lights, underperforming motors, and equipment that fails to operate within its rated tolerance at the far end of a long cable run.

Electricians calculate this before wiring a run — particularly long runs to outbuildings, workshops, or EV chargers — because a cable that's perfectly adequate for the current-carrying (ampacity) rating can still fail the voltage-drop check if the run is long enough, meaning you sometimes need a thicker conductor than the basic ampacity table would suggest, purely to keep the drop within limits.

For a single- or three-phase run, give the cable length, conductor size, load current, supply voltage and the drop you allow (3% unless you change it) to see the voltage drop in volts and percent, the voltage left at the load and the smallest copper conductor that stays within your limit — compare that with your cable yourself, and check ampacity separately.

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