Calculate the recommended bypass capacitor for decoupling by chip type or from ripple current, voltage ripple, and frequency specs.

Bypass Capacitor Calculator

Pick a chip type for a rule-of-thumb value, or compute from a ripple spec.

By chip type
By ripple spec
Recommended bypass capacitor
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Bypass Capacitor Formula

The bypass capacitor calculator uses two approaches: a rule-of-thumb lookup by circuit type, or a ripple-based calculation using current, ripple voltage, and frequency.

C_rec = lookup(chip type)
C = I/(2*pi*f*DeltaV)
C_std = next higher E12 value(C)
  • C_rec = recommended bypass capacitor value from the selected chip or circuit type
  • C = calculated capacitance in farads
  • I = transient or ripple current in amps
  • f = switching, ripple, or noise frequency in hertz
  • DeltaV = maximum allowed supply ripple voltage in volts
  • C_std = nearest standard capacitor value at or above the calculated capacitance
  • pi = 3.14159…

In the chip-type mode, the calculator returns a practical starting value for common IC categories, such as logic gates, microcontrollers, op-amps, RF ICs, and regulators. These values are layout-dependent rules of thumb, not exact circuit simulations.

In the ripple-spec mode, the calculator estimates the capacitance needed to limit supply ripple caused by a current transient at a given frequency. After calculating the ideal value, it also gives the next common standard value so you can choose a real capacitor part more easily.

Typical Bypass Capacitor Values by Circuit Type

Circuit type Typical starting value Common note
Standard digital logic 0.1 µF Place one ceramic capacitor close to each VCC pin.
Microcontroller 0.1 µF per VDD pin + 10 µF bulk Small capacitors handle fast edges, bulk capacitance supports larger load changes.
Op-amp 0.1 µF per supply rail Bypass both positive and negative rails if the op-amp uses split supplies.
High-speed digital or DSP 0.01 µF + 0.1 µF + 10 µF Parallel values cover a wider frequency range.
RF IC 100 pF + 0.01 µF + 1 µF Use low-inductance placement and C0G/NP0 for the smallest value.
LDO or regulator output 1 µF to 10 µF Check the regulator datasheet for stability and ESR requirements.

Capacitance Range Interpretation

Calculated range Typical use Common capacitor type
pF to low nF Very high-frequency noise or RF bypassing C0G/NP0 ceramic
10 nF to 1 µF Local IC decoupling X7R ceramic
1 µF to 100 µF Bulk decoupling and load-step support Ceramic, tantalum, polymer, or electrolytic
Above 100 µF Large current changes or low-frequency ripple Electrolytic or polymer, often paired with ceramic

Example Problems

Example 1: Ripple-based bypass capacitor

You have a 100 mA transient current, a maximum ripple of 50 mV, and a noise frequency of 100 kHz.

C = I/(2*pi*f*DeltaV)
C = 0.1/(2*pi*100000*0.05)
C = 0.00000318 F = 3.18 uF

The calculated value is about 3.18 µF. The nearest common standard value above that is 3.3 µF.

Example 2: Microcontroller bypass selection

If you select a microcontroller in the chip-type mode, the calculator recommends:

0.1 µF per VDD pin + 10 µF bulk

The 0.1 µF capacitors should be placed close to the power pins. The 10 µF capacitor is usually placed nearby on the same supply rail to help with slower current changes.

FAQ

Where should a bypass capacitor be placed?

Place the bypass capacitor as close as practical to the IC power pin it supports. The trace from the power pin to the capacitor and the trace from the capacitor to ground should be short and low-inductance. Poor placement can make a good capacitor value perform badly at high frequency.

Is 0.1 µF always the right bypass capacitor?

No. A 0.1 µF ceramic capacitor is a common starting value for many digital ICs, but it is not universal. High-speed devices, FPGAs, RF ICs, regulators, ADCs, and power circuits may need multiple capacitor values, specific dielectric types, or values specified by the datasheet.

Should you use the exact calculated capacitance?

Usually you choose the next standard value above the calculated value. Real capacitors have tolerance, voltage bias effects, ESR, ESL, and temperature variation. For ceramic capacitors, the actual capacitance can be lower than the label value under DC bias, so using some margin is common.