NEC Voltage Drop Calculation for HVAC Circuits (With Worked Example)
For a single-phase circuit, the NEC voltage drop calculation is VD = (2 × K × I × D) / CM, where K = 12.9 for copper or 21.2 for aluminum at 75°C, I = load in amps, D = one-way run length in feet, and CM = conductor area in circular mils from NEC Chapter 9, Table 8. For three-phase, replace the 2 with 1.732.
The NEC recommends — in Informational Note No. 4 to 210.19(A), not as an enforceable rule — a maximum 3% drop on a branch circuit and 5% total for feeder plus branch combined.
Example: a 28 A condenser fed 120 ft on 10 AWG copper drops (2 × 12.9 × 28 × 120) / 10,380 = 8.35 V, which is 3.48% on a 240 V circuit. That's over the 3% target, so you upsize to 8 AWG: 86,688 / 16,510 = 5.25 V, or 2.19%. Passes.
The 3% / 5% rule: a recommendation, not a mandate
Get this straight before an exam or an inspector conversation: the NEC does not have a general mandatory voltage drop limit. Informational Note No. 4 to 210.19(A) recommends sizing branch-circuit conductors so the drop doesn't exceed 3% at the farthest outlet, with the combined drop on feeder plus branch circuit held to 5% total. Section 215.2(A) carries the mirror-image note for feeders. Under NEC 90.5(C), informational notes are explanatory only — they are not enforceable code text.
Three caveats. First, some jurisdictions adopt the 3%/5% figures as a mandatory local amendment, and plenty of engineered jobs write them into the spec — then they're binding on you either way. Second, a few articles do impose hard voltage drop limits, notably fire pump circuits (Article 695) and sensitive electronic equipment (Article 647) — read those sections when they apply. Third, physics doesn't care about enforceability: a compressor starting on a soft circuit pulls locked-rotor current longer, chatters contactors, and trips overloads on the hot afternoons when utility voltage is already sagging.
On a 240 V single-phase condenser circuit, 3% is 7.2 V — meaning at least 232.8 V at the disconnect under load. The 5% total budget is 12 V.
The single-phase formula and where K comes from
The standard exam and field method:
VD = (2 × K × I × D) / CM
| Term | What it is | Unit |
|---|---|---|
| VD | Voltage drop | volts |
| 2 | Round trip — current flows out and back | — |
| K | Resistivity constant: 12.9 copper, 21.2 aluminum | ohm-cmil/ft |
| I | Load current | amps |
| D | One-way circuit length | feet |
| CM | Conductor area | circular mils |
K is derived from the DC resistance values in NEC Chapter 9, Table 8 at a 75°C conductor temperature. The most common mistake: D is the one-way distance — the 2 in the formula already handles the return path. Double both and your answer is twice reality.
For three-phase circuits, swap the 2 for 1.732 (√3): VD = (1.732 × K × I × D) / CM.
Percent drop = VD ÷ system voltage × 100. Two rearrangements worth memorizing for exams:
- Minimum conductor size: CM = (2 × K × I × D) / VD_max
- Maximum run for a given wire: D_max = (VD_max × CM) / (2 × K × I)
The K method is an approximation — Chapter 9, Table 9 AC impedance matters on large conductors and steel raceway — but for branch circuits through 4/0 AWG it lands within a couple percent, and it's the method licensing exams expect.
Circular mils for common conductor sizes (NEC Chapter 9, Table 8)
These are the CM values the formula needs. Source: NEC Chapter 9, Table 8, Conductor Properties.
| Size (AWG) | Circular mils |
|---|---|
| 14 | 4,110 |
| 12 | 6,530 |
| 10 | 10,380 |
| 8 | 16,510 |
| 6 | 26,240 |
| 4 | 41,740 |
| 3 | 52,620 |
| 2 | 66,360 |
| 1 | 83,690 |
| 1/0 | 105,600 |
| 2/0 | 133,100 |
| 3/0 | 167,800 |
| 4/0 | 211,600 |
For HVAC work, 12 through 6 AWG covers most residential condensers and air handlers — worth committing those four to memory. Each AWG size step is roughly a 26% change in circular mils, which is why one size up buys you meaningful drop reduction.
Worked example: 28 A condenser, 120 ft from the panel
The job: a condenser with a nameplate minimum circuit ampacity (MCA) of 28 A, fed at 240 V single-phase, with a 120 ft one-way run from the panel to the disconnect. Planned conductor: 10 AWG copper THWN-2.
Step 1 — Ampacity first. Voltage drop never overrides ampacity. NEC Table 310.16 gives 10 AWG copper at the 75°C column an ampacity of 35 A. 35 A ≥ 28 A MCA, so 10 AWG passes ampacity. Now check drop.
Step 2 — Gather inputs. K = 12.9 (copper), I = 28 A, D = 120 ft, CM = 10,380 (10 AWG, Chapter 9 Table 8).
Step 3 — Numerator. 2 × 12.9 × 28 × 120 = 86,688.
Step 4 — Divide by CM. 86,688 ÷ 10,380 = 8.35 V of drop.
Step 5 — Percent. 8.35 ÷ 240 = 3.48%. Over the 3% recommendation — the condenser would see about 231.6 V at design load.
Step 6 — Upsize and recompute. Try 8 AWG (16,510 CM): 86,688 ÷ 16,510 = 5.25 V, which is 2.19%. Inside the 3% target, with 234.75 V at the unit.
So the run that a load calc alone would put on 10 AWG lands on 8 AWG copper once distance enters the math. That crossover is the whole reason this calculation exists — ampacity tables know nothing about how far the condenser sits from the panel.
When to upsize — and what changes when you do
Upsize when the computed drop at design load exceeds 3% on the branch circuit (or blows the 5% total budget once the feeder's share is counted). Using nameplate MCA as I is slightly conservative — actual running load is typically RLA plus the condenser fan — which is fine; the margin covers hot-day amp draw.
A useful pre-check is the max-distance rearrangement. For this 28 A load on 10 AWG copper at 240 V: D_max = (7.2 × 10,380) / (2 × 12.9 × 28) = 103 ft. Past about 103 ft one-way, 10 AWG is out of headroom for this load and the calculation is really just confirming what you already know.
Three things ride along with an upsize:
- The equipment grounding conductor scales too. NEC 250.122(B): when ungrounded conductors are increased in size for voltage drop, the EGC must be increased proportionately by circular-mil area.
- The breaker does not change. Max overcurrent protection comes off the nameplate (MOCP). Bigger wire for voltage drop never means a bigger breaker.
- Check terminations. Confirm the disconnect and contactor lugs accept the larger conductor, and that you're still using the 75°C ampacity column only if the terminations are rated for it.
For aluminum, K = 21.2 — about 1.64× copper's resistivity — so matching copper's drop takes roughly two AWG sizes up. Run the same formula with 21.2 and aluminum's CM before assuming.
Quick answers
Is the NEC 3% voltage drop rule mandatory?
No. The 3% branch / 5% total figures live in Informational Note No. 4 to 210.19(A), and per NEC 90.5(C) informational notes are explanatory, not enforceable. That said, some jurisdictions adopt them as mandatory local amendments, engineered specs often make them contractual, and a few articles — fire pumps (695) and sensitive electronic equipment (647) — impose hard limits. Check what governs your job.
Do I use one-way or round-trip distance in the voltage drop formula?
One-way. The 2 in VD = 2 × K × I × D / CM already accounts for the return path. Doubling the distance and keeping the 2 is the classic exam error — it produces exactly twice the real drop and pushes you into needlessly oversized wire.
What K value do I use for copper and aluminum?
K = 12.9 for copper and 21.2 for aluminum, both at 75°C, derived from the DC resistance values in NEC Chapter 9, Table 8. You'll see slightly different constants (like 12.66 for copper) in references that assume a cooler conductor — the differences are small, and 12.9 / 21.2 are the standard exam values.
Sources & standards
- NEC Chapter 9, Table 8 — Conductor Properties (circular mils reference)
- EleCalculator — Voltage Drop Formulas & Calculation Reference (K constants, single-phase formula)
- OrbitalJump — Voltage Drop Limits in NEC 210.19: Recommendation vs. Requirement
- ExpertCE — Acceptable Voltage Drop: Understanding the NEC Code
- ExpertCE — How to Calculate Voltage Drop: NEC Formula & Examples