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Volt drop

Voltage drop calculator

Work out the volt drop on a run from the cable size, design current and length, and check it against the BS 7671 limits of 3% for lighting and 5% for other circuits.

Quick answer. BS 7671 recommends 3% of supply voltage for lighting (6.9 V at 230 V) and 5% for other uses (11.5 V), measured from the origin of the installation to the load.

Built by SparkCerts, certificate and job software for UK electricians. Figures follow BS 7671 and the IET On-Site Guide. Updated June 2026.

Single phase 230 V, 70°C thermoplastic copper, mV/A/m from BS 7671 Table 4D2B. Guide only.

Why volt drop decides long runs

Two cables can both carry a circuit's current, and only one of them be acceptable, because a longer run loses more voltage along the conductor before it reaches the load. BS 7671 keeps that loss within 3% of the supply voltage for lighting (6.9 V at 230 V) and 5% for everything else (11.5 V). Lighting gets the tighter figure because lamps dim and flicker as the voltage drops.

The numbers behind the result

Each cable size has a millivolts-per-amp-per-metre value (mV/A/m) from the BS 7671 tables. A 2.5 mm² twin and earth is 18, a 1.5 mm² is 29. The drop is that figure times the design current times the route length, divided by 1000. The table values assume the conductor is at its 70°C operating temperature, so a lightly loaded cool circuit performs slightly better than the figure here, never worse.

When a run fails

If a run is over the limit you have three options: go up a size to lower the mV/A/m, shorten or re-route the cable, or on bigger jobs move the board closer to the load. Going up a size also helps the current capacity and the loop impedance, so it is often the simplest fix on a borderline circuit.

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FAQs

What is the maximum permitted voltage drop?

BS 7671 recommends 3% of supply voltage for lighting (6.9 V at 230 V) and 5% for other uses (11.5 V), measured from the origin of the installation to the load.

How do you calculate voltage drop?

Volt drop in volts is the cable's mV/A/m figure times the design current times the cable length, divided by 1000. Express it as a percentage of 230 V to compare with the limit.

Why does a longer cable need a bigger size?

Volt drop builds up with length, so a long run can breach the limit even when the cable easily carries the current. A larger conductor has a lower mV/A/m figure, which brings the drop back within limits.

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