Voltage drop
Estimate cable voltage drop for one- and three-phase circuits.
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Explore animated current flow, rotating three-phase magnetic fields and voltage drop along a conductor.
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Estimate cable voltage drop for one- and three-phase circuits.
Explore tool →Estimate maximum cable length at a selected voltage-drop limit.
Explore tool →Calculate conductor resistance at different temperatures.
Explore tool →Explore voltage, current, resistance and power.
Explore tool →Calculate active, reactive and apparent power.
Explore tool →Estimate energy consumption and cost.
Explore tool →Estimate capacitor compensation for inductive loads.
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Explore tool →Review installation conditions before choosing a cable.
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⚠ Results are educational approximations and do not replace measurements, regulations or professional verification.
Estimate conductor voltage drop for copper or aluminium, single- or three-phase circuits.
Calculate active power, apparent power and reactive power from voltage, current and power factor.
Calculate current, voltage, resistance and power using any two suitable electrical values.
Estimate DC conductor resistance at a selected operating temperature.
Estimate kWh consumption and electricity cost from load and operating hours.
Estimate capacitor compensation kvar for an inductive load.
Find the longest approximate conductor run for a chosen voltage-drop percentage.
Guide & standalone tool →Review burial, tray, conduit, temperature and grouping factors before sizing a cable.
Open checklist →Approximate DC resistance of a single conductor. Length is the actual conductor length, not a complete circuit loop.
R(T) = ρ₂₀ × L/A × [1 + α₂₀ × (T − 20)]
Approximation using reference resistivity and temperature coefficient; actual cable resistance varies with construction, tolerances and AC effects.
Energy (kWh) = power (W) × hours/day × days / 1000
Energy-only estimate; excludes fixed charges, demand charges, taxes and tariff variation unless included in your entered unit price.
For a balanced sinusoidal inductive load, estimate the capacitive reactive power required to improve displacement power factor.
Qc = P × [tan(acos(PF₁)) − tan(acos(PF₂))]
Does not size individual capacitors. Harmonics, resonance, switching, overcompensation and equipment ratings require professional assessment.
Resistive approximation at 20°C. Enter one-way conductor length. For AC circuits, reactance is excluded.
ΔU ≈ k × I × ρ × L / A, where k = 2 (single-phase) or √3 (three-phase)
For preliminary estimates only. Final cable sizing must consider conductor temperature, power factor, reactance, installation method, protection, local regulations and permissible voltage drop.
Estimate the maximum one-way conductor length for a chosen voltage-drop budget. Resistive approximation only; this does not verify cable ampacity or protective-device disconnection.
Lmax = (U × limit% / 100) × A / (k × I × ρ(T))
For AC installations, reactance and load power factor can affect results. A chosen percentage is a user-defined design target, not a universal code limit. Verify against the applicable installation standard and cable data.
Balanced three-phase AC system using line-to-line voltage and line current.
S = √3 × U × I; P = S × PF; |Q| = S × √(1 − PF²)
Reactive power magnitude is shown. Its sign depends on whether the load is inductive or capacitive.
Choose two known values. The remaining values are calculated for a resistive DC load.
V = I × R; P = V × I = I² × R = V² / R
Applies to ideal resistive circuits. Do not use as a substitute for electrical safety verification.
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Voltage drop formula and worked example · Three-phase power equations · Ohm’s law reference and examples · Cable resistance · Electricity cost · Power factor correction · Maximum cable length
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