Power Dissipation Calculator

V
Ω
A
W

A power dissipation result can look convincing even when one unit or assumption is off. Electrical and magnetic results can shift sharply with geometry, frequency, phase, material properties, and whether the quantity is a magnitude or signed value. This page keeps the calculation narrow enough to trace the answer back to the values you enter.

What this calculator does

The Power Dissipation Calculator connects Voltage, Resistor 1 (R1), Resistor 2 (R2) to the page’s total power dissipation. Supporting values are included only when they follow from the same relationship, so you can compare the headline with the quantities behind it.

How to use it

Enter Voltage, Resistor 1 (R1), Resistor 2 (R2), Resistor 3 (R3) using the units shown beside each field. Set Connection type to match the solve path you want. Keep all values from the same physical case, then check the headline result and any supporting values before changing one input at a time for comparison.

How the calculation works

The page first combines the entered resistors. In series, Req = ΣR; in parallel, 1/Req = Σ(1/R). Total current is I = V/Req and total resistor power is P = VI = V²/Req.

Example

Enter 12 V with two 6 Ω resistors in series. Req = 12 Ω, current is 1 A, and total dissipation is 12 W. Switching the same two resistors to parallel gives Req = 3 Ω and total dissipation 48 W at the same ideal 12 V source.

How to interpret the result

Read the total power dissipation with its sign, magnitude, phase, frequency, geometry, and unit as applicable. A field, reactance, power factor, loss, or flux value should be compared only with a quantity defined in the same way.

Limitations and notes

Real electrical and magnetic systems can add parasitics, finite geometry, temperature dependence, nonlinear materials, frequency-dependent losses, tolerances, and measurement uncertainty beyond the ideal relationship shown here. Recheck Voltage, Resistor 1 (R1) first if the result looks surprising, because an incorrect unit or definition there can dominate rounding error. Safety-critical or standards-based work still needs the applicable design rules and independent verification.

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