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Ohm's law & power calculator

Enter any supported pair of independent electrical values and see voltage, current, resistance and power in one consistent DC resistive model.

Two-value DC resistive solve
Solved equations
R = V ÷ I; P = V × I
Voltage
12 V
Current
2 A
Resistance
6 Ω
Power
24 W
Normalized base-unit check

V=12 V; I=2 A; R=6 Ω; P=24 W

Steady DC/resistive mathematics only. No AC phase, reactance, transient behavior, tolerance, heat, rating or safety sizing.

Included

  • Six valid two-value combinations across voltage, current, resistance and power
  • SI-prefix conversion to normalized V, A, Ω and W
  • All four electrical quantities plus the substituted equations

Not included

  • AC phase, reactance, transients and non-ohmic behavior
  • Component tolerance, power rating, thermal design and safety sizing
  • Wiring, protection or installation advice

What this means

Ohm's law relates voltage, current and resistance through V = I × R. Resistive electric power is P = V × I. Combining and rearranging those equations produces each supported two-value solve mode.

Every input is converted to V, A, Ω or W before the equations run. Results are then shown with a readable SI prefix without changing the base-unit calculation.

The model requires two positive independent values. Zero resistance would imply an unbounded ideal current in some modes, so zero and non-finite states are rejected rather than displayed as a physical result.

Formula & worked example

V = I × R
I = V ÷ R
R = V ÷ I
P = V × I = I²R = V² ÷ R

12 V and 2 A in a steady resistive DC circuit

Resistance
12 V ÷ 2 A = 6 Ω
Power
12 V × 2 A = 24 W

The same solved values satisfy both Ohm's law and the resistive power identity.

How this calculation works

The calculation follows the formulas, definitions and assumptions explained on this page. The references below support the method and any stated boundaries.

Official sources

Common questions

Can I use this for AC circuits?
Only when an AC case is genuinely equivalent to the stated steady resistive model. This page does not model reactance, phase angle, waveform or power factor.
Why are zero values rejected?
Several rearrangements divide by current or resistance. Allowing ideal zero values would create an undefined or unbounded result rather than a useful finite calculation.
Do the SI prefixes change the formula?
No. Prefixes only scale the entered and displayed values. The calculation always uses base volts, amperes, ohms and watts.

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