Interactive Voltage Drop Calculator
How to Use This Calculator
This calculator helps determine the voltage drop across an electrical conductor.
- Select the conductor material (Copper or Aluminum).
- Choose the wire size from the AWG (American Wire Gauge) dropdown.
- Enter the one-way length of the conductor in meters (m).
- Input the current flowing through the conductor in Amperes (A).
- Enter the system's source voltage in Volts (V).
- Select the electrical phase (Single Phase or Three Phase).
- Click "Calculate Voltage Drop".
- Results, including a step-by-step solution, will be displayed below.
Note: Calculations assume a conductor temperature of 20°C (68°F) and a power factor of 1 (for AC circuits).
Theory: Understanding Voltage Drop
Voltage drop is the decrease in electrical potential along the path of a current flowing in an electrical circuit. Wires, no matter how conductive, have some resistance. As current flows through this resistance, energy is lost, typically as heat, resulting in a lower voltage at the end of the wire compared to the source.
Why is it important?- Equipment Performance: Excessive voltage drop can cause equipment to malfunction, run inefficiently, or fail prematurely.
- Energy Waste: Lost voltage is wasted energy, converted into heat in the wiring.
- Safety: Overheating wires due to high resistance and current can be a fire hazard.
- Wire Material: Copper is more conductive (lower resistivity) than aluminum.
- Wire Size (Gauge): Thicker wires (smaller AWG number) have less resistance.
- Wire Length: Longer wires result in greater voltage drop.
- Current: Higher current increases voltage drop (V=IR).
- Temperature: Higher temperatures increase wire resistance (not an input in this basic calculator but an important factor in real-world scenarios).
National Electrical Code (NEC) often recommends a voltage drop of 3% or less for branch circuits and 5% or less for the total of feeder and branch circuits.
Formulas Used
The following formulas are used (assuming DC or AC with Power Factor = 1):
- 1. Resistance of a single conductor (R):
R = (ρ × L) / A
ρ
(rho) = Resistivity of material at 20°C (Ω·m)L
= One-way length of the conductor (m)A
= Cross-sectional area of the conductor (m2)
- 2. Voltage Drop (VD):
- Single Phase:
VD = 2 × I × R
- Three Phase (Line-to-Line VD):
VD = √3 × I × R (√3 ≈ 1.732)
I
= Current through the conductor (A)R
= Resistance of a single conductor (Ω) from step 1
- Single Phase:
- 3. Voltage at Load (Vload):
Vload = Vsource - VD
- 4. Percentage Voltage Drop (%VD):
%VD = (VD / Vsource) × 100%