Voltage Drop Calculator

Calculate voltage drop in electrical wires and cables for power transmission systems

Calculate Voltage Drop

Distance from source to load

V

Voltage at the source

A

Current flowing through the wire

Parallel conductors reduce resistance

Voltage Drop Results

0.000
Voltage Drop (V)
0.00%
Drop Percentage
0.00
Voltage at Load (V)

Electrical Properties

Wire Resistance:0.000000 Ω
Cross-sectional Area:0.00 mm²
Power Loss:0.000 W

Voltage Drop Analysis

Excellent

Very low voltage drop, excellent performance

Formula: V = 2 × I × L × ρ / (A × n)

Where: V = voltage drop, I = current, L = length, ρ = resistivity, A = cross-sectional area, n = number of conductors

Recommendations

Example Calculation

Household Wiring Example

Wire: 12 AWG Copper wire (3.31 mm²)

Length: 100 feet (30.48 meters)

Current: 15 A (typical household circuit)

Voltage: 120 V (US household)

Type: AC Single-phase

Calculation

V = 2 × I × L × ρ / A

V = 2 × 15 A × 30.48 m × 1.678×10⁻⁸ Ω·m / (3.31×10⁻⁶ m²)

V = 9.16 V × 1.678×10⁻⁸ / 3.31×10⁻⁶

V ≈ 4.64 V (3.87% drop)

This exceeds the 3% recommendation - consider 10 AWG wire.

Voltage Drop Standards

≤1%

Excellent

Minimal voltage drop

Optimal performance

≤3%

Acceptable

Within NEC limits

Standard practice

>3%

Excessive

Above recommendations

Wire upgrade needed

Common AWG Wire Sizes

12 AWG20A circuits
14 AWG15A circuits
10 AWG30A circuits
8 AWG40A circuits
6 AWG55A circuits

Voltage Drop Tips

💡

Minimize wire length when possible

📏

Use larger wire gauge for long runs

🔌

Consider parallel conductors for high current

Copper has lower resistance than aluminum

Understanding Voltage Drop in Electrical Systems

What is Voltage Drop?

Voltage drop is the reduction in electrical potential that occurs when current flows through the resistance of conductors. It represents the "loss" of voltage between the source and the load, caused by the inherent resistance of wire materials.

Key Factors

  • Wire Material: Resistivity affects voltage drop
  • Wire Size: Larger cross-section = lower resistance
  • Length: Longer wires = higher resistance
  • Current: Higher current = greater voltage drop

Voltage Drop Formulas

DC/Single-phase AC:

V = 2 × I × L × ρ / (A × n)

Three-phase AC:

V = √3 × I × L × ρ / (A × n)

  • V: Voltage drop (volts)
  • I: Load current (amperes)
  • L: One-way wire length (meters)
  • ρ: Wire resistivity (ohm-meters)
  • A: Cross-sectional area (m²)
  • n: Number of parallel conductors

Consequences of Excessive Voltage Drop

  • Equipment Malfunction: Motors may overheat or fail to start
  • Light Dimming: Incandescent bulbs operate below rated brightness
  • Energy Waste: Power loss as heat in conductors
  • Reduced Efficiency: Equipment operates below optimal performance

Solutions and Best Practices

  • Larger Wire Gauge: Reduce resistance with bigger conductors
  • Parallel Conductors: Multiple wires reduce effective resistance
  • Shorter Runs: Minimize wire length where possible
  • Better Materials: Use copper instead of aluminum
  • Higher Voltage: Transmit at higher voltage, step down at load
  • Load Balancing: Distribute loads across multiple circuits