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Enter Calculation

Enter any two of the four values. Leave the others blank and they will be calculated.

Formula

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Results

Power
24
watts (W)
Voltage (V) 12 V
Current (I) 2 A
Resistance (R) 6 Ω
Power (P) 24 W

What is the Volts, Amps, Watts, Ohms Calculator?

This calculator solves the four fundamental electrical quantities — voltage (V), current (I), resistance (R), and power (P) — using Ohm's law and the power triangle. Enter any two known values and the tool computes the remaining two instantly. It is a universal physics/electronics tool that works for any DC circuit (and resistive AC circuits using RMS values).

How to use it

Type in exactly two of the four fields and leave the other two blank. For example, enter a power rating and a resistance to find the voltage and current, or enter voltage and current to find resistance and power. Click calculate and read the full set of results in the table.

The formulas explained

Ohm's law links voltage, current and resistance: $$\text{V} = \text{I} \times \text{R}$$ Electrical power is the rate of energy transfer: $$\text{P} = \text{V} \times \text{I}$$ Substituting Ohm's law gives the two convenient forms \(\text{P} = \text{I}^2 \times \text{R}\) and \(\text{P} = \text{V}^2 / \text{R}\). From any pair of known quantities, algebra recovers the rest — for instance, with P and R known, \(\text{V} = \sqrt{\text{P} \cdot \text{R}}\) and \(\text{I} = \sqrt{\text{P}/\text{R}}\).

Simple circuit with battery, resistor and meters indicating voltage, current and resistance
A basic circuit showing voltage across, current through, and resistance of a component.
Ohm's law wheel divided into four quadrants for voltage, current, resistance and power
The Ohm's law wheel relates voltage (V), current (I), resistance (R) and power (P).

Worked example

Suppose a heating element dissipates 100 W into a 25 Ω resistance. Then $$\text{V} = \sqrt{100 \times 25} = \sqrt{2500} = 50\ \text{V}$$ and $$\text{I} = \sqrt{100 / 25} = \sqrt{4} = 2\ \text{A}$$ Checking: \(\text{P} = \text{V} \times \text{I} = 50 \times 2 = 100\ \text{W}\) ✓.

FAQ

Which two values should I enter? Any two — the math is symmetric. Just make sure they are physically consistent.

Does this work for AC? Yes for resistive (purely real) loads if you use RMS voltage and current. Reactive loads with capacitance or inductance require power factor and are not covered.

Why do I get zero? A divide-by-zero is guarded; if a needed quantity is zero (e.g. resistance 0 with current unknown) the result may be 0 — recheck your inputs.

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