240.9
ft
73.4
m
3.6
V
0.4982
Ω/kft
0.24
Ω
240.9
ft
73.4
m
3.6
V
0.4982
Ω/kft
0.24
Ω
The maximum wire length calculator determines the longest allowable conductor run for a given wire size, current load, supply voltage, and maximum voltage drop limit. Rather than asking 'how much does voltage drop for this wire run,' it answers the inverse question: 'how far can I run this wire before voltage drop becomes unacceptable?'
This calculator is essential for planning electrical installations before running conduit or pulling wire. It lets electricians and engineers quickly determine whether a given wire gauge can serve a load at a particular distance, or identify the maximum run length before upgrading to a larger wire size becomes necessary.
The maximum one-way length formula is derived directly from the voltage drop equation. Starting from Vd = 2 × I × R/kft × L/1000, solving for L: L_max = Vd_max × 1000 / (2 × I × R/kft), where Vd_max = V_supply × (vd_percent / 100) is the maximum allowable voltage drop. This represents the one-way distance from the panel to the load.
Maximum wire length is particularly important for low-voltage systems (12V, 24V, 48V) where the same percentage voltage drop translates to a much smaller absolute voltage headroom. A 3% drop on a 120V circuit is 3.6V — the load still receives 116.4V, more than adequate for most equipment. But a 3% drop on a 12V circuit is only 0.36V — the load receives 11.64V, which may be insufficient for a 12V battery charger or lighting system requiring minimum 11.5V.
EV charging, solar PV arrays, outdoor landscape lighting, long feeder runs, and telecommunications DC power systems are all applications where maximum wire length calculations are critical for system planning. In renewable energy systems, minimizing voltage drop also maximizes energy harvest efficiency.
Maximum length: L_max (ft) = Vd_max / (2 × R_kft / 1000 × I), where Vd_max = V × vd% / 100 and R_kft = ρ / CM × 1000 (ρ = 10.8 Cu or 17.0 Al, CM = 211600 × 0.5^(AWG/4.312)). Convert to meters by multiplying by 0.3048.
If the actual planned run length exceeds the maximum calculated length, upgrade to a lower AWG number (thicker wire). Doubling the conductor cross-section (3 AWG steps lower) doubles the maximum length. Doubling the supply voltage also doubles maximum length for the same percentage drop.
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AWG 14 copper at 10A on 120V can run a maximum of 68.7 ft (one-way) before exceeding 3% voltage drop. Upgrade to AWG 12 for runs up to 109 ft.
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Results
For a 48V solar system at 8A, AWG 10 copper allows a maximum 58.5 ft one-way run at 2% drop. Low-voltage DC systems have very limited run lengths.
This calculator outputs one-way length — the distance from panel to load. The formula accounts for both directions internally using the factor of 2. The total conductor length is twice the one-way distance.
Options: (1) Use a larger wire (lower AWG) — most common. (2) Increase supply voltage — 240V allows twice the run of 120V for the same percentage drop. (3) Accept a higher voltage drop percentage. (4) Reduce the load current.
NEC informational notes recommend 3% for branch circuits and 3% for feeders (5% total). For sensitive loads, motor feeders, or EV chargers, design for 1-2%. For non-critical lighting or short-term loads, 5% may be acceptable.
For three-phase circuits, the voltage drop formula uses √3 instead of 2: Vd = √3 × I × R × L/1000. The maximum length for three-phase is √3/2 ≈ 0.866 times the single-phase result for the same parameters. Three-phase circuits are more efficient per conductor.
Enter the actual supply voltage (12 or 24V). The formula works for any voltage. Note that low-voltage systems have very short maximum run lengths — a 12V system with 3% limit allows only 0.36V drop, severely limiting run length without very heavy gauge wire.
Roboculator Team
The Roboculator Team explains calculations, planning tools, and practical formulas in clear language for real-life situations.
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