Voltage Drop Calculator
Calculate voltage drop, power loss, wire resistance, and recommended cable size instantly — for single-phase, three-phase and DC circuits in residential, solar, RV, marine, automotive and industrial systems.
NEC Checked
Instant pass/fail vs 3% & 5% limits.
Cu & Al
Copper and aluminum conductors.
AWG / kcmil / mm²
Every common sizing unit.
Interactive Voltage Drop Calculator
Results update automatically as you type.
What Is Voltage Drop?
Voltage drop is the reduction in electrical potential that occurs as current travels through a conductor. Every wire has resistance, and whenever current flows through that resistance, some of the supply voltage is consumed by the wire itself instead of reaching the load. The result is that the voltage measured at the load is always slightly lower than the voltage at the source. A voltage drop calculator quantifies exactly how much of that voltage is lost, in both volts and percent, so you can decide whether a wire is properly sized for the job.
In practical terms, voltage drop is unavoidable — even a short piece of heavy copper cable has some resistance — but it becomes a problem when it grows large enough to affect equipment performance, cause overheating, or waste energy. Understanding and calculating voltage drop is one of the most fundamental skills in residential wiring, solar installation, automotive electronics, and industrial power distribution.
Voltage drop (V) = Current (A) × Resistance (Ω). It is simply Ohm’s Law applied to the wire itself rather than the load.
Why Voltage Drop Matters
Excessive voltage drop causes dim lighting, sluggish motor starts, overheating conductors, reduced equipment lifespan, and wasted energy that is converted into heat instead of useful work. In sensitive systems such as solar arrays, RVs, and battery banks, even a few percent of unwanted drop can meaningfully cut into available power and shorten the runtime of connected devices. In three-phase industrial motors, high voltage drop can trigger nuisance trips, reduce torque, and increase current draw as the motor compensates for lower terminal voltage, which in turn generates more heat and accelerates insulation breakdown.
Codes such as the National Electrical Code (NEC) in the United States and IEC standards internationally do not treat voltage drop as a hard safety violation in most cases, but they strongly recommend limits because of these downstream effects on performance, energy cost, and equipment longevity.
There is also a cumulative economic angle that is easy to overlook. A conductor that is undersized for its run length wastes real energy every hour it carries current, and that waste shows up permanently on an electricity bill. Over the multi-decade service life of a building's branch circuits or a solar array's home-run cabling, the extra copper or aluminum needed to correct a marginal voltage drop condition is frequently cheaper than the electricity that would otherwise be lost to resistance heating, which is why many engineers treat the NEC's 3% guidance as a practical economic optimum rather than an arbitrary number.
How Voltage Drop Is Calculated
The core relationship is Ohm’s Law: the voltage lost in a conductor equals the current flowing through it multiplied by the conductor’s resistance. Because current has to travel out to the load and back to the source, the calculation accounts for the full circuit length, not just the one-way distance.
| Circuit Type | Formula | Notes |
|---|---|---|
| DC / Single Phase | VD = 2 × I × L × R | L is one-way length; multiply by 2 for the return path |
| Three Phase | VD = √3 × I × L × (R·cosθ + X·sinθ) | No neutral return; uses 1.732 multiplier instead of 2 |
| Percentage Drop | VD% = (VD ÷ Vsource) × 100 | Compared against NEC 3%/5% guidance |
R is the resistance of the conductor per unit length, adjusted for the conductor’s operating temperature, and X is its reactance (relevant mainly for larger AC circuits with inductive loads). The calculator above performs this calculation automatically using standard resistivity values for copper and aluminum, corrected for the conductor temperature you specify.
A 120V circuit carrying 20A over 75 feet of 10 AWG copper (one-way) drops roughly 1.9V, or about 1.6% — comfortably inside the 3% branch-circuit guideline.
Understanding Electrical Resistance
Resistance in a conductor depends on three things: the material’s resistivity, the length of the conductor, and its cross-sectional area. Longer wires have more resistance; thicker wires have less. Resistance also increases with temperature, because heat causes atoms in the conductor lattice to vibrate more and impede electron flow. This is why the calculator asks for both conductor operating temperature and ambient temperature — a wire that runs hot under load will have measurably higher resistance, and therefore more voltage drop, than the same wire at room temperature.
Engineers typically express this relationship as R = ρ × L / A, where ρ (rho) is the material’s resistivity in ohm-millimeters squared per meter, L is length, and A is cross-sectional area. Because resistivity itself changes with temperature, a more complete version of the formula corrects the base resistivity by a temperature coefficient specific to the conductor material: roughly 0.393% per degree Celsius for copper and 0.403% per degree Celsius for aluminum, measured from a 20°C reference. This is exactly the correction this calculator performs behind the scenes whenever you change the conductor operating temperature field, which is especially relevant for conductors that will spend most of their service life near their full rated temperature, such as conduit-run branch circuits or motor feeders operating near ampacity.
Ambient temperature plays a related but distinct role: it sets the baseline the conductor heats up from under load, and it is one of the inputs used in NEC ampacity correction tables. A conductor in a 40°C attic will run hotter under the same current than the identical conductor in a 20°C basement, which is why thorough voltage-drop and ampacity planning always considers both figures together rather than assuming a single generic operating temperature.
Copper vs Aluminum Conductors
Copper and aluminum are the two conductor materials used in virtually all building and equipment wiring. Copper has lower resistivity, meaning a copper conductor needs less cross-sectional area to carry the same current with the same voltage drop as aluminum. Aluminum is lighter and less expensive per amp-foot of capacity for large feeders, which is why it is common in utility and large commercial feeders, but it typically requires a size increase of roughly two AWG steps compared to copper to achieve equivalent ampacity and voltage drop performance.
| Property | Copper | Aluminum |
|---|---|---|
| Resistivity (approx., 20°C) | 0.0172 Ω·mm²/m | 0.0283 Ω·mm²/m |
| Relative conductivity | 100% (baseline) | ~61% |
| Weight | Heavier | ~30% lighter for same length |
| Cost per foot | Higher | Lower |
| Typical use | Branch circuits, small feeders, marine, automotive | Large feeders, service entrances, overhead utility lines |
| Termination care | Standard | Requires anti-oxidant compound & AL-rated lugs |
Aluminum conductors must be terminated with connectors and lugs rated for aluminum (or AL/CU dual-rated) and treated with anti-oxidant paste. Improper aluminum terminations are a leading cause of loose-connection overheating.
Wire Gauge Explained
Wire gauge describes a conductor’s cross-sectional area. In North America, sizes are given in American Wire Gauge (AWG) for smaller conductors and kcmil (thousands of circular mils) for larger feeders. Confusingly, AWG numbers get smaller as the wire gets larger — 14 AWG is thin, 4/0 AWG is thick. Once a conductor is larger than 4/0 AWG, sizing switches to kcmil, where the number increases with size (250 kcmil, 500 kcmil, and so on).
The AWG system is logarithmic: each step of three gauge numbers roughly doubles or halves the cross-sectional area, and each step of six gauge numbers roughly doubles or halves the resistance per foot. This is a useful mental shortcut on the job site — going from 12 AWG to 6 AWG, a six-step jump, cuts resistance (and therefore voltage drop, all else equal) to roughly a quarter of its original value. Circular mils, the underlying unit behind both AWG and kcmil, describe area as the square of a conductor’s diameter in thousandths of an inch, a legacy unit that persists throughout North American electrical engineering despite most other measurements having moved to metric.
AWG vs mm²
Most of the world outside North America sizes conductors in square millimeters (mm²) of cross-sectional area, a direct metric measurement rather than a gauge number. This calculator lets you switch between AWG, kcmil, and mm² freely so you can cross-reference imported equipment, marine wiring standards, or IEC-rated cable against NEC-style tables.
| AWG | mm² (approx.) | Typical Ampacity (Cu, 75°C) |
|---|---|---|
| 14 AWG | 2.08 | 20 A |
| 12 AWG | 3.31 | 25 A |
| 10 AWG | 5.26 | 35 A |
| 8 AWG | 8.37 | 50 A |
| 6 AWG | 13.3 | 65 A |
| 4 AWG | 21.2 | 85 A |
| 2 AWG | 33.6 | 115 A |
| 1/0 AWG | 53.5 | 150 A |
Single Phase, Three Phase & DC Voltage Drop
Single Phase Voltage Drop
Single-phase circuits are the most common in homes and small commercial buildings. Current travels from the source to the load on one conductor and returns on a second, so the effective circuit length used in the calculation is double the one-way distance.
Three Phase Voltage Drop
Three-phase circuits, common in commercial and industrial power distribution and larger motors, use three conductors carrying current 120 degrees apart in phase. Because the phases balance each other, there is no full return-path doubling; instead the calculation uses a √3 (1.732) multiplier. Three-phase systems generally experience lower percentage voltage drop than single-phase systems for the same power delivered, which is one reason they are favored for long industrial feeders.
DC Voltage Drop
DC circuits — solar arrays, battery banks, automotive and marine 12V/24V/48V systems — follow the same two-way path as single-phase AC, but without reactance or power factor considerations, since there is no alternating waveform. DC systems are especially sensitive to voltage drop because they typically operate at low voltages (12–48V), so even a small voltage loss represents a much larger percentage of the total supply than it would on a 120V or 240V AC circuit.
On a 12V DC circuit, a 0.5V drop is already over 4% — far more significant than the same 0.5V would be on a 120V household circuit. Always oversize DC cabling generously.
Voltage Drop by Application
The acceptable voltage drop and typical wire sizing strategy shift depending on the environment. Solar installers routinely oversize DC home-run cables to protect array output; generator installers watch feeder length between the generator and transfer switch; RV and marine wiring must tolerate vibration, corrosion, and long thin cable runs at 12V or 24V; automotive systems deal with high-current, short-duration loads like starters; and industrial equipment often runs large three-phase motors where even a small percentage drop translates into real torque and heat penalties.
In residential and commercial buildings, voltage drop planning mostly concerns branch circuit length to distant outlets, garages, or detached structures, where the default 14 or 12 AWG romex sized purely for ampacity can still produce excessive drop over a 100-foot-plus run. Off-grid and battery-system installations compound the DC sensitivity described earlier with the added reality that inverters and charge controllers often have narrow acceptable input voltage windows, so a poorly sized cable between a battery bank and inverter can trip low-voltage protection under heavy load even though the battery itself is healthy. Electric vehicle charging equipment, meanwhile, deals with sustained high currents for extended charging sessions, making even modest per-foot resistance costly in both wasted energy and connector heating over a full charge cycle, which is why EVSE installation guides are unusually strict about maximum run length for a given breaker size. Agricultural and construction settings frequently combine long outdoor runs, temporary wiring, and harsh weather exposure, all of which push installers toward conservative oversizing rather than bare code-minimum ampacity.
Voltage Drop Limits & Codes
NEC Recommendations
The NEC (in informational notes to sections such as 210.19 and 215.2) recommends a maximum of 3% voltage drop on a branch circuit and a combined maximum of 5% for the branch circuit plus feeder together. These are recommendations for efficient operation rather than strict safety requirements in most jurisdictions, but many local codes and engineering specifications adopt them as firm design targets.
IEC Recommendations
IEC-based standards, used across much of Europe, Asia, Australia, and the UK, generally recommend keeping voltage drop within about 3% for lighting circuits and around 5% for other circuits, measured from the origin of the installation to the point of use, with national wiring rules (like the UK’s BS 7671) providing the specific figures for a given country.
Both frameworks share the same underlying logic even though the exact percentages and measurement points differ slightly: keep enough margin between source and load voltage that connected equipment receives power within its rated tolerance band, typically ±5% to ±10% of nameplate voltage for most appliances and electronics. Falling outside that band is what actually causes the practical symptoms — dimming, motor stress, electronics malfunctioning, or premature failure — that voltage drop limits are ultimately designed to prevent, which is why the percentage guidance should always be treated as a proxy for equipment voltage tolerance rather than an end in itself.
| Circuit Segment | NEC Guidance | Typical IEC Guidance |
|---|---|---|
| Branch circuit only | 3% max | 3% (lighting) / 5% (power) |
| Feeder + branch combined | 5% max | ~5% total |
Power Loss, Efficiency & Cable Heating
Every volt lost to resistance is converted into heat inside the conductor rather than delivered to the load. Power loss in watts equals the voltage drop multiplied by the current (P = VD × I), and this energy is wasted continuously for as long as the circuit is energized. Over months or years, that wasted power adds up in electricity cost, and in high-current circuits it can raise the conductor’s operating temperature enough to degrade insulation, so power loss and cable heating are directly linked to the same undersized-conductor problem.
Efficiency, in this context, is simply the share of source power that actually reaches the load rather than being consumed by the wire: efficiency = load power ÷ (load power + wire power loss), expressed as a percentage. A well-sized branch circuit typically delivers well above 97–98% efficiency, while a badly undersized DC home-run cable on a solar array can fall well below 90%, silently discarding a meaningful fraction of harvested energy before it ever reaches the battery or inverter. Because this loss scales with the square of current (P = I²R), circuits with high or spiky current draw — motor starting, welding, EV charging — are disproportionately sensitive to undersized conductors compared with steady, modest loads.
Higher conductor temperature increases resistance, which increases voltage drop and power loss, which increases heat further. This feedback loop is why persistently overloaded or undersized wiring is a genuine fire risk over time.
Troubleshooting Excessive Voltage Drop
If a calculation — or a real-world voltage measurement at the load — shows excessive drop, work through the circuit systematically: verify the actual current draw with a clamp meter rather than assuming nameplate values, confirm the true cable run length (including vertical risers and slack, not just straight-line distance), check every termination and splice for corrosion or looseness (a poor connection behaves like extra resistance concentrated in one spot), and confirm the conductor size actually installed matches what was specified on the drawings.
A practical diagnostic sequence many electricians use is to measure voltage at the source first, under full load, then measure again at the load while the same load is running. The difference between the two readings is the real-world voltage drop, and comparing it against the calculated value is a quick sanity check on both the wiring and the calculation inputs. A measured drop that is significantly higher than the calculated value almost always points to a bad connection somewhere in the run rather than an error in the conductor sizing itself, since a clean, properly sized conductor rarely underperforms its theoretical resistance by a wide margin.
How to Reduce Voltage Drop
The most reliable fixes are to increase the conductor size, shorten the cable run where practical, split a long run into two parallel conductors, move the source or panel closer to major loads, or in AC systems, improve power factor to reduce the reactive component of the drop. Increasing conductor size is almost always the most effective single change because resistance falls roughly in proportion to cross-sectional area.
Best Installation Practices
Group conductors carrying the same circuit together to minimize reactance, use torque-specified terminations, avoid unnecessary splices, keep DC and low-voltage home runs as short as the installation allows, and always verify voltage at the load under full expected current, not just at no-load.
Common Wiring Mistakes
The most frequent mistakes are sizing a conductor for ampacity alone while ignoring voltage drop over distance, measuring cable length in a straight line instead of the actual routed path, reusing a wire size from a similar-looking project without recalculating, and undersizing DC home-run cable on solar and battery systems where low voltage magnifies every ohm of resistance.
Safety Guidelines
Always de-energize a circuit before working on terminations, use a calculator or engineering reference as a design aid rather than a substitute for a licensed electrician’s judgment on code compliance, and treat any conductor that feels warm to the touch under normal load as a sign of undersizing or a failing connection that needs immediate investigation.
Worked Examples
| Scenario | Voltage | Current | One-way Length | Wire | Approx. Drop |
|---|---|---|---|---|---|
| 120V home circuit | 120V | 15A | 60 ft | 12 AWG Cu | ~1.1V (0.9%) |
| 240V HVAC feeder | 240V | 30A | 80 ft | 10 AWG Cu | ~2.9V (1.2%) |
| 480V industrial motor | 480V (3φ) | 60A | 200 ft | 4 AWG Cu | ~7.9V (1.6%) |
| 24V solar system | 24V DC | 25A | 30 ft | 8 AWG Cu | ~1.2V (5.0%) |
| 48V battery bank | 48V DC | 40A | 15 ft | 6 AWG Cu | ~0.6V (1.3%) |
| 12V automotive circuit | 12V DC | 20A | 12 ft | 10 AWG Cu | ~0.6V (5.0%) |
These figures are illustrative starting points — use the calculator above with your exact voltage, current, length, temperature, and wire size for a precise result.
Comparison Reference Tables
| Comparison | Left Side | Right Side |
|---|---|---|
| Conductor | Copper: lower resistance, smaller size for same load | Aluminum: lighter, cheaper, needs larger size |
| Sizing unit | AWG: standard in North America | mm²: standard under IEC / most of the world |
| Circuit type | Single Phase: uses 2× length multiplier | Three Phase: uses 1.732× multiplier, generally lower % drop |
| Current type | AC: affected by reactance & power factor | DC: resistance only, no frequency effects |
| Wire size | Small wire: higher resistance, more drop, less cost | Large wire: lower resistance, less drop, more cost & weight |