Voltage Drop Calculator

This tool estimates the voltage drop across an electrical circuit. The "NEC data" pane uses resistance and reactance values taken from the National Electrical Code. The "Estimated resistance" pane works with resistance approximated from the selected wire gauge. Choose the "Other" pane to input your own resistance or impedance numbers, for example values from other codes or manufacturers.


Modify the values and click the calculate button to use
Wire material
Wire size
Material of conduit
Power factor (PF)
Wire material
Wire size
Wire impendence
or resistance
Voltage
Phase
Number of conductors
Distance (one-way)
Load current Amps

When current flows through a conductor it is driven by voltage and must overcome the opposition presented by the wire. The resulting loss of voltage is called voltage drop. For AC the opposition is termed impedance, a vector composed of resistance and reactance (the reaction of an electric field to changes in current). For DC the opposition is simply resistance.

There are four major causes of voltage drop:

The conductor material is the first variable. Silver, copper, gold and aluminum rank highest in conductivity, but copper and aluminum dominate the market because they are far cheaper than silver or gold. Between them, copper conducts better and therefore yields a lower voltage drop for a given length and size.

Length is another key contributor. Short runs lose less voltage than long runs of the same size. Voltage‑drop concerns usually don’t arise in typical house wiring, but they become significant when running cable to outbuildings, wells, or other distant equipment.

The magnitude of the current itself influences the drop – more amperage means a larger loss. The term ampacity describes the maximum current a conductor can safely carry, essentially the amount of charge that can be pushed through at once.

Several variables dictate a wire’s ampacity. The base material is primary, while the frequency of an AC signal can also affect it. Operating temperature is another critical factor.

When multiple cables are grouped together they generate more heat, which in turn reduces both ampacity and increases voltage drop. Because of this, codes impose strict limits on how cables may be bundled.

Choosing a cable follows two main rules. First, it must be capable of handling the expected load without exceeding its temperature limits, even under the most extreme conditions it will face. Second, it must provide a reliable grounding system that (i) keeps exposed voltages within safe bounds and (ii) lets a fault current trip protective devices quickly.

Voltage drop calculation

Ohm's Law is a very basic law for calculating voltage drop:

Vdrop = I·R

where:

I: the current through the wire, measured in amperes
R: the resistance of the wires, measured in ohms

Wire resistance is usually expressed as a length‑dependent value, commonly quoted in ohms per kilometre or ohms per thousand feet. Because a conductor’s current travels out and back, the total resistance accounts for the round‑trip length. This leads to the standard equation used for single‑phase or direct‑current circuits:

Vdrop = 2·I·R·L

The formula for a three-phase circuit becomes:

Vdrop = √3·I·R·L

where:

I: the current through the wire
R: the length-specific resistance of the wires
L: the one-way length

Typical AWG wire sizes

The American Wire Gauge (AWG) system is the primary method in North America for specifying the diameters of solid, non‑magnetic conductors. Below you’ll find a table showing typical AWG sizes and their corresponding dimensions:

AWG Diameter Turns of wire Area Copper resistance
inch mm per inch per cm kcmil mm2 Ω/km Ω/1000ft
0000 (4/0) 0.4600 11.684 2.17 0.856 212 107 0.1608 0.04901
000 (3/0) 0.4096 10.404 2.44 0.961 168 85.0 0.2028 0.06180
00 (2/0) 0.3648 9.266 2.74 1.08 133 67.4 0.2557 0.07793
0 (1/0) 0.3249 8.252 3.08 1.21 106 53.5 0.3224 0.09827
1 0.2893 7.348 3.46 1.36 83.7 42.4 0.4066 0.1239
2 0.2576 6.544 3.88 1.53 66.4 33.6 0.5127 0.1563
3 0.2294 5.827 4.36 1.72 52.6 26.7 0.6465 0.1970
4 0.2043 5.189 4.89 1.93 41.7 21.2 0.8152 0.2485
5 0.1819 4.621 5.50 2.16 33.1 16.8 1.028 0.3133
6 0.1620 4.115 6.17 2.43 26.3 13.3 1.296 0.3951
7 0.1443 3.665 6.93 2.73 20.8 10.5 1.634 0.4982
8 0.1285 3.264 7.78 3.06 16.5 8.37 2.061 0.6282
9 0.1144 2.906 8.74 3.44 13.1 6.63 2.599 0.7921
10 0.1019 2.588 9.81 3.86 10.4 5.26 3.277 0.9989
11 0.0907 2.305 11.0 4.34 8.23 4.17 4.132 1.260
12 0.0808 2.053 12.4 4.87 6.53 3.31 5.211 1.588
13 0.0720 1.828 13.9 5.47 5.18 2.62 6.571 2.003
14 0.0641 1.628 15.6 6.14 4.11 2.08 8.286 2.525
15 0.0571 1.450 17.5 6.90 3.26 1.65 10.45 3.184
16 0.0508 1.291 19.7 7.75 2.58 1.31 13.17 4.016
17 0.0453 1.150 22.1 8.70 2.05 1.04 16.61 5.064
18 0.0403 1.024 24.8 9.77 1.62 0.823 20.95 6.385
19 0.0359 0.912 27.9 11.0 1.29 0.653 26.42 8.051
20 0.0320 0.812 31.3 12.3 1.02 0.518 33.31 10.15
21 0.0285 0.723 35.1 13.8 0.810 0.410 42.00 12.80
22 0.0253 0.644 39.5 15.5 0.642 0.326 52.96 16.14
23 0.0226 0.573 44.3 17.4 0.509 0.258 66.79 20.36
24 0.0201 0.511 49.7 19.6 0.404 0.205 84.22 25.67
25 0.0179 0.455 55.9 22.0 0.320 0.162 106.2 32.37
26 0.0159 0.405 62.7 24.7 0.254 0.129 133.9 40.81
27 0.0142 0.361 70.4 27.7 0.202 0.102 168.9 51.47
28 0.0126 0.321 79.1 31.1 0.160 0.0810 212.9 64.90
29 0.0113 0.286 88.8 35.0 0.127 0.0642 268.5 81.84
30 0.0100 0.255 99.7 39.3 0.101 0.0509 338.6 103.2
31 0.00893 0.227 112 44.1 0.0797 0.0404 426.9 130.1
32 0.00795 0.202 126 49.5 0.0632 0.0320 538.3 164.1
33 0.00708 0.180 141 55.6 0.0501 0.0254 678.8 206.9
34 0.00630 0.160 159 62.4 0.0398 0.0201 856.0 260.9
35 0.00561 0.143 178 70.1 0.0315 0.0160 1079 329.0
36 0.00500 0.127 200 78.7 0.0250 0.0127 1361 414.8
37 0.00445 0.113 225 88.4 0.0198 0.0100 1716 523.1
38 0.00397 0.101 252 99.3 0.0157 0.00797 2164 659.6
39 0.00353 0.0897 283 111 0.0125 0.00632 2729 831.8
40 0.00314 0.0799 318 125 0.00989 0.00501 3441 1049
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