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Butterworth Filter Calculator

Butterworth Filter Calculator

Calculate ideal Butterworth prototype values and scaled LC components for low-pass or high-pass filters using order, cutoff frequency, and impedance.

Input Parameters

Select low-pass or high-pass prototype scaling.
Integer order from 1 to 8.
MHz
-3 dB cutoff frequency.
Ω
Source/load impedance.

Results

Prototype g Values
--
First Component
--
Last Component
--
Ideal Slope
--
Component Table
--
Design Note
--

Equations Used

Butterworth Prototype: gk = 2 × sin((2k - 1)π / (2n))

Low-Pass Scaling: Series L = gkR/ωc, Shunt C = gk/(Rωc)

High-Pass Scaling: Series C = 1/(gkRωc), Shunt L = R/(gkωc)

Ideal Roll-off: 20n dB/decade where n is filter order.

Frequently Asked Questions (FAQ)

Q1: What does a Butterworth filter calculator do?
It calculates ideal normalized prototype values and scaled LC component values for Butterworth filters.

Q2: Why choose Butterworth response?
Butterworth filters are maximally flat in the passband and avoid ripple in the ideal response.

Q3: What does filter order change?
Higher order increases roll-off steepness but also increases component count and sensitivity.

Q4: Can I use this directly for RF PCB design?
Use it as a starting point. RF implementation needs component models, parasitic extraction, layout control, and measurement.

Q5: Does this include source and load termination?
It assumes a normalized doubly terminated prototype scaled to the entered impedance.

Disclaimer: This tool uses ideal Butterworth prototype equations. Practical filters require component tolerance analysis, parasitic models, finite Q, source/load termination control, simulation, and measurement.
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