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Voltage Drop Calculator — Cable Drop, Max Length, Current & Minimum Area

Calculate voltage drop for copper or aluminum conductors, or reverse-solve maximum cable length, maximum current and minimum mm² area for a chosen drop target across DC, single-phase and balanced three-phase circuits.

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Voltage drop
5.172 V
Voltage drop
2.249%
5.172 V
Load voltage
224.828 V
Conductor loss
103.446 W
The modeled drop is within the entered planning target. Voltage-drop sizing alone does not establish ampacity, protection, insulation, installation method, temperature correction or code compliance.

Forward and reverse voltage-drop relationships

Voltage drop is a circuit-resistance calculation, not a complete cable-selection rule. This workspace handles the forward calculation and the three useful reverse questions on one canonical page: how far can this conductor run, how much current can it carry before a chosen drop target is exceeded, and what cross-sectional area would meet that target under the simplified resistivity model.

How to use this calculator

1

Choose forward voltage drop or one of the reverse solve modes.

2

Enter source voltage, one-way run, current, conductor area, material and the planning drop target; the selected unknown is solved from the other values.

3

Review volts lost, percent drop, load voltage and conductor-loss estimate. For minimum area, the next listed metric size is a voltage-drop-only reference—not a final cable recommendation.

Where people use it

  • Checking voltage drop on an existing run
  • Finding the maximum one-way run for a chosen conductor
  • Reverse-solving current or cross-sectional area from a design drop target
  • Comparing copper and aluminum resistance effects

Example: 230 V, 20 A, 30 m, 4 mm² copper

Using the simplified 20 °C resistivity model for a single-phase run gives about 5.17 V drop, roughly 2.25% of 230 V. Changing the solve mode can work the same relationship backward.

Voltage drop is only one cable-design constraint

  • The resistivity model uses approximate 20 °C values: copper 0.017241 and aluminum 0.028264 Ω·mm²/m. Actual conductor resistance rises with temperature and depends on construction.
  • Voltage-drop arithmetic does not determine ampacity, breaker/fuse selection, insulation rating, grouping/derating, short-circuit withstand or regulatory compliance.
  • Balanced three-phase mode uses the √3 relationship and does not model unbalance, reactance, harmonics or power factor. For larger AC conductors/runs, impedance rather than DC resistivity alone may be required.

Frequently asked questions

Why is one-way cable length entered?+

For DC and single phase the formula applies a factor of 2 for the outgoing and return conductors. Balanced three phase uses √3 with one-way length.

Can this choose my cable size?+

It can reverse-solve the cross-sectional area required by this simplified voltage-drop equation and show the next listed metric area, but final cable selection must also satisfy ampacity and installation rules.

Why does conductor temperature matter in real installations?+

Metal resistance increases as temperature rises, so a 20 °C resistivity estimate can understate voltage drop at operating temperature.

Can I calculate maximum cable length?+

Yes. Choose Maximum one-way length and the tool solves the entered allowed-drop limit backward from voltage, current, material and conductor area.

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MAXScanner keeps the formula and assumptions beside the result so you can verify the number before using it in a drawing, estimate, specification, worksheet or document. Where a supplier, manufacturer, drawing or applicable standard owns a requirement, that source remains authoritative.