• Pixel-art sticker of Stackor, personifying Capacitors in Parallel, with the caption “Side By Side, Store More.”

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Stackor

Capacitors in Parallel Physics

\[C = C_1 + C_2\]
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Meet Stackor, two capacitors side by side who store more together than either alone. In parallel both see the same voltage, so their capacitances simply add. A 10 μF and a 22 μF act like one 32 μF capacitor, holding about 2.9 × 10⁻⁴ C on a 9 V battery. Pixel-art kiss-cut sticker in 2, 3, 4 and 6 inches; equation, symbols and sources in the physics panel below.

Size
Surface

Flat $6 shipping worldwideMade to order, ships in 2–5 business days

Details

Size3″ × 3″

3″ × 3″ kiss-cut sticker.

Shipping

Flat $6 shipping on every order, worldwide, whatever's in it.

Delivery times & where we ship

Returns & replacements21 days

Every item is printed to order, so we can’t accept returns or exchanges for change of mind, or if you ordered the wrong size or colour.

Print defect, misprint, damage or the wrong item? We’ll send a free replacement, or a refund if you prefer. Report it within 21 days of delivery with a photo; no need to send it back.

Full refund & replacement policy

The physics

Meet Stackor, two capacitors who stand side by side and store more together than either could alone.

A capacitor stores charge on two conducting plates separated by a gap. When two capacitors are connected in parallel, both are wired across the same two points, so each one sees exactly the same voltage from the supply.

Because the voltage is shared, the charges simply add up, and so does the capacitance: C = C₁ + C₂. Put a 10 μF capacitor in parallel with a 22 μF capacitor and the pair acts like a single 32 μF capacitor. Connected to a 9 V battery, the pair holds 32 × 10⁻⁶ × 9 ≈ 2.9 × 10⁻⁴ C of charge.

In parallel it is like making the plates bigger, which always increases the stored charge for the same voltage.

This is the opposite of resistors, where adding them in parallel lowers the total. Engineers use parallel banks of capacitors to smooth power supplies and to store bursts of energy.

Equations

\[C = C_1 + C_2\]
Symbols
SymbolMeaningUnit
\(C\) total capacitance \(\mathrm{F}\)
\(C_1\) first capacitance \(\mathrm{F}\)
\(C_2\) second capacitance \(\mathrm{F}\)