Capacitor Energy Calculator
Find the energy stored in a capacitor.
Result
How it is calculated
A charged capacitor stores energy E = ½·C·V² and charge Q = C·V. Enter the capacitance C in microfarads (µF) and the voltage V in volts. The tool converts C to farads (× 10⁻⁶), then reports energy in millijoules and charge in microcoulombs. Because voltage is squared, doubling V quadruples the energy but only doubles the charge. Capacitance cannot be negative. The result is the ideal stored energy: it ignores leakage, the series resistance of the part, and the fact that you can never discharge a capacitor to exactly zero volts in a real circuit.
Worked example
A 470 µF capacitor charged to 12 V. C = 470 × 10⁻⁶ F = 0.00047 F. Energy = 0.5 × 0.00047 × 12² = 0.5 × 0.00047 × 144 = 0.03384 J, which is 33.840 mJ. Charge = 0.00047 × 12 = 0.00564 C, which is 5,640.00 µC. At 24 V the energy would be four times larger, about 135 mJ.
Common mistakes
- Entering capacitance in farads or nanofarads. The field expects microfarads.
- Forgetting the square: the energy depends on V², not on V.
- Using the capacitor's voltage rating instead of the voltage it is actually charged to.
- Reading millijoules as joules or confusing mJ with µC. They are different quantities.
About this calculator
This calculator applies the formula E = ½CV² to find the energy stored in a capacitor (in joules) from its capacitance (farads) and the voltage across it, and separately computes the stored charge using Q = CV (coulombs).
Electronics students use it for circuit theory homework, while hobbyists and engineers use it to size capacitors for power-supply filtering, camera flash circuits, and energy-storage applications where knowing exactly how much energy a capacitor can release matters for both performance and safety. Because energy scales with the square of voltage, the calculator makes clear why doubling a capacitor's rated voltage quadruples its stored energy rather than just doubling it.
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