Find the voltage across any load quickly today. Choose inputs you have, get complete outputs. Includes power, current, and reports for your design needs.
| Mode | Inputs | Load Voltage | Current | Load Power |
|---|---|---|---|---|
| Voltage Divider | Vs=12 V, Rs=10 Ω, RL=40 Ω | 9.6 V | 0.24 A | 2.304 W |
| Current & Resistance | I=0.30 A, RL=20 Ω | 6.0 V | 0.30 A | 1.8 W |
| Power & Resistance | P=2.5 W, RL=10 Ω | 5.0 V | 0.50 A | 2.5 W |
| Power & Current | P=3.0 W, I=0.25 A | 12.0 V | 0.25 A | 3.0 W |
Load voltage is the potential difference across a device while current flows. It can be lower than the supply’s open-circuit rating because the source and wiring have resistance. This calculator estimates that drop for design and troubleshooting. It also supports acceptance testing, where minimum operating voltage must be demonstrated.
Many systems run from 3.3 V to 24 V. Output resistance may be milliohms to several ohms, depending on the supply and cabling. Batteries add internal resistance that changes with temperature and state of charge. Even 0.5 Ω at 2 A causes a 1 V drop, which can push sensitive electronics out of tolerance.
Divider mode uses Vload = Vs·RL/(Rs+RL). If Vs=12 V, Rs=10 Ω, and RL=40 Ω, current is 0.24 A and the load receives 9.6 V. About 20% of the supply is lost in Rs.
Thevenin mode expresses a network as Vth in series with Rth. Measure open-circuit voltage for Vth, then estimate Rth using a known test load and a second voltage reading. The same divider equation applies.
If current is known, Ohm’s law gives V = I·R. For 300 mA through 20 Ω, Vload=6 V and P=1.8 W. This helps verify resistor ratings and spot unexpected wiring losses quickly.
When you know dissipation and resistance, use V = √(P·R). For P=2.5 W and R=10 Ω, V=5 V and I=0.5 A. This supports resistor sizing, heaters, and controlled load testing.
The tool reports total power and an efficiency ratio (load power divided by total). Larger Rs increases wasted heat and reduces headroom. For tight limits, consider 1% resistor tolerance and typical meter error around 0.5%–1%, then apply safe margins.
Export CSV for comparisons and PDF for documentation. For repeatable results, keep the same wiring and connectors, because contact resistance can vary by tens of milliohms and change droop at higher currents. Saving multiple runs with dates makes reviews and audits much easier.
Load voltage is the voltage measured directly across the load terminals while current is flowing. It can be lower than the supply’s rated voltage due to source resistance, wiring resistance, or protection circuitry.
Use Thevenin mode when the upstream network is complex but can be represented by an equivalent Vth and Rth. It is especially helpful for modeling sensors, regulator outputs, and battery packs under load.
Higher current increases the voltage drop across series resistance (Vdrop = I·Rs). That resistance may come from the source, cables, connectors, or internal device protection, causing delivered voltage to sag.
Only if you also know either the load resistance or the load current. With resistance, use V = √(P·R). With current, use V = P/I. Power by itself is not enough to determine voltage.
Units are converted internally to base volts, ohms, amps, and watts. Selecting mV or kΩ changes the interpretation of your input numbers, so confirm the unit dropdowns match your measured quantities.
Efficiency here is load power divided by total power from the source, expressed as a percentage. It shows how much power reaches the load versus how much is wasted as heat in the series resistance.
It targets DC or steady-state resistive equivalents. For AC with reactance, you must use impedance and RMS quantities. If your load has significant inductance or capacitance, results may not match reality.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.