Voltage Drop Calculator

Calculate voltage drop across conductors using standard formulas and compare the result to common 3% branch-circuit and 5% total guidance values.

Digital multimeter testing electrical circuit

Voltage Drop Calculator

V Source Resistance (R) ↓ Voltage Drop Load Vsource Vload = Vsource - VD VD = (2 × K × I × D) / CM [Single Phase] | VD = (1.732 × K × I × D) / CM [3-Phase]

Single-phase and three-phase voltage drop formula. K = conductor constant (Cu: 12.9, Al: 21.2), I = current (A), D = distance (ft), CM = conductor area (circular mils).

Voltage Drop: The Silent Performance Killer

You've run 12-gauge wire 150 feet from the panel to a detached garage. A 20-amp circuit. Seems reasonable. But when the customer flips the breaker, the lights dim the second the heater kicks on. Classic voltage drop problem.

Voltage drop is the voltage loss that happens as current travels through a wire. The longer the run, the smaller the wire, the higher the current—the worse it gets. A 120V circuit that drops 5% is delivering only 114V to the load. Motors start struggling. Lights get dim. Equipment runs hot. And your callback list grows.

The NEC gives us limits: 3% for branch circuits, 5% combined. Don't ignore them. Inspectors sure won't.

NEC Voltage Drop Limits—Know Them Cold

The National Electrical Code doesn't call it a requirement (Article 210.19(A) is technically a recommendation), but every inspector and engineer treats it like one. Here's what you need:

At 480V, 3% = 14.4 volts. Bigger number, but same rules apply. Stay under the limits and your equipment operates at rated performance. Blow past them and you're heading for a callback—or worse, a liability issue.

The Formula—Don't Panic

Stay with us—this formula looks worse than it is:

That's it. K is the conductor constant (12.9 for copper, 21.2 for aluminum—memorize these). I is your load current in amps. D is the one-way distance in feet. CM is the wire's circular mil area (use any reference table). The 2 in single-phase? Current flows out and back, so you count the distance twice. The 1.732 in three-phase? That's just √3, accounting for the phase angle. Plug the numbers in and you've got voltage drop in volts.

Practical Wire Sizing

So you've done the math and your circuit's pushing limits. What's the fix?

Real Jobs That Bite You

Running a 20A kitchen circuit 150 feet in 12 AWG copper? At full load you're dropping about 11.8 volts (nearly 10%). That's hosed. You need 10 AWG minimum, and honestly, 8 AWG is better. Do the math before you pull the wire, not after.

Running a 100A feeder 500 feet to a motor on 480V three-phase using 1/0 copper? You're only dropping about 8.2V (1.7%). Compliant. Three-phase saves you from needing massive wire.

Doing a solar installation? DC systems don't follow NEC voltage drop percentages, but the physics is the same. A 2 AWG aluminum run carrying 80A for 150 feet drops 19.3V. At 400V input, that's 4.8%. Acceptable for solar, but you feel the efficiency loss. Step up to 1/0 and you're golden.

What Happens When You Ignore It

Using This Calculator

Pick your voltage and phase type. Select copper or aluminum (copper every time if budget allows). Choose your wire size. Enter the one-way distance and load current. The calculator spits out your voltage drop in volts and percentage, plus NEC compliance status. Green = good. Red = you need thicker wire or a shorter run. Do yourself a favor and get it right on paper before you cut into the wall.

Wire Reference Table

AWG/kcmil Circular Mils Copper Resistance Ω/1000ft Aluminum Resistance Ω/1000ft Max Amps (Cu, 75°C)
14 4,110 3.14 5.17 20
12 6,530 1.98 3.25 25
10 10,380 1.24 2.04 40
8 16,510 0.778 1.28 55
6 26,240 0.491 0.808 75
4 41,740 0.308 0.508 100
2 66,360 0.194 0.319 130
1 83,690 0.154 0.253 150
1/0 105,600 0.122 0.201 170
2/0 133,100 0.0967 0.159 195
3/0 167,800 0.0766 0.126 225
4/0 211,600 0.0608 0.100 260
250 kcmil 250,000 0.0515 0.0847 290
300 kcmil 300,000 0.0429 0.0706 320
350 kcmil 350,000 0.0367 0.0605 350
400 kcmil 400,000 0.0322 0.0529 380
500 kcmil 500,000 0.0257 0.0424 430

Frequently Asked Questions

3% for a branch circuit and 5% combined feeder plus branch are common design targets. They are widely used for good performance even though the Code treats them as guidance rather than a blanket enforceable maximum.
Single-phase: VD = (2 × K × I × D) / CM. Three-phase: VD = (1.732 × K × I × D) / CM. K is 12.9 for copper, 21.2 for aluminum. I is amps, D is one-way distance in feet, CM is circular mils from a reference table. That's the whole formula.
Copper wins every time. It's 60% better at resisting voltage drop (K=12.9 vs. 21.2). Costs more upfront, but on long runs it's worth it. Short runs under 100 feet? Aluminum's fine if your budget's tight.
Wire resistance. Ohm's law: V = I × R. Smaller wire = more resistance. Longer distance = more resistance. Higher current = higher voltage drop. It's all physics, and it's unavoidable. You just manage it by sizing the wire right.
Two moves: upsize the wire (cuts voltage drop proportionally) or move the panel closer (cuts distance). Upsize is faster if you haven't pulled the wire yet. Moving the panel is the real solution for permanent jobs—do it right the first time.
Motors burn out. Lights go dim the second you load them. Breakers nuisance-trip. Water heaters get angry. Servers shut down. And your reputation gets worse every time you get called back for something that could've been caught with 30 seconds of math.