Speaker Crossover Calculator
This calculator treats each driver as a fixed resistance at the selected frequency. A finished loudspeaker crossover requires measured impedance and acoustic response in the enclosure.
Choose an ideal electrical network
The choices describe electrical filter sections into a resistive load. None can guarantee the final acoustic slope or summed response.
When you continue, the values are sent to this site in the URL and may remain in browser history. Do not enter sensitive information.
Estimate capacitor and inductor values for an ideal passive two-way loudspeaker crossover. Choose a first-order Butterworth, second-order Butterworth or second-order Linkwitz–Riley electrical network, then enter the target frequency and the woofer and tweeter impedances at that frequency. The result is a useful textbook starting point, not a finished crossover design. Real loudspeakers have frequency-dependent impedance, acoustic phase, sensitivity differences and enclosure effects, so a production network must be simulated and measured with the actual mounted drivers.
How to estimate passive crossover components
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1
Choose an electrical network
Select a 6 dB/octave first-order section or a 12 dB/octave second-order Butterworth or Linkwitz–Riley section. This choice describes ideal electrical behavior, not the final acoustic slope.
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2
Enter frequency and impedance
Use the desired crossover frequency and, when available, each driver’s measured impedance magnitude near that frequency. Nominal impedance is only an approximation.
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3
Simulate, build and measure
Use the calculated parts as initial values. Add real response and impedance data to crossover software, prototype at low level, and measure the branches, acoustic sum and total system impedance.
Passive crossover formulas
Let f be the target frequency, ω = 2πf, and R the driver impedance used for the ideal resistive-load calculation.
For a first-order section:
- Woofer low-pass series inductor:
L = R ÷ ω - Tweeter high-pass series capacitor:
C = 1 ÷ (R × ω)
For a second-order low-pass section:
- Series inductor:
L = R ÷ (Q × ω) - Capacitor across the woofer:
C = Q ÷ (R × ω)
For a second-order high-pass section:
- Series capacitor:
C = Q ÷ (R × ω) - Inductor across the tweeter:
L = R ÷ (Q × ω)
This calculator uses Q = 1/√2 for second-order Butterworth and Q = 0.5 for second-order Linkwitz–Riley. Each ideal Butterworth section is about 3.01 dB down at the selected frequency; each ideal LR2 section is about 6.02 dB down.
Worked 2,500 Hz example
With an 8 Ω woofer, an 8 Ω tweeter and a target of 2,500 Hz, the ideal values are:
| Electrical network | Woofer series L | Woofer shunt C | Tweeter series C | Tweeter shunt L |
|---|---|---|---|---|
| First-order Butterworth | 0.5093 mH | - | 7.9577 µF | - |
| Second-order Butterworth | 0.7203 mH | 5.6270 µF | 5.6270 µF | 0.7203 mH |
| Second-order Linkwitz–Riley | 1.0186 mH | 3.9789 µF | 3.9789 µF | 1.0186 mH |
The values become different between branches when woofer and tweeter impedances differ. That is why the calculator accepts the two impedances separately.
Why nominal impedance is not enough
A driver labelled 8 Ω is not an 8 Ω resistor across the audio band. Resonance, voice-coil inductance and the enclosure change both impedance and phase. Dayton Audio’s DATS documentation shows how a woofer’s rising upper-frequency impedance can prevent a textbook low-pass network from reaching its intended cutoff. Its OmniMic measurement guide likewise explains that useful crossover optimization needs driver frequency-response and impedance data with consistent level, delay and measurement distance.
Electrical filters also combine with each driver’s natural acoustic roll-off and physical offset. Linkwitz notes that an electrical filter cannot deliver its intended acoustic result when the mounted drivers lack suitable overlap, flatness or phase alignment. For LR2, the ideal electrical branches are 180° apart and one branch is reversed in the textbook model, but practical polarity should be decided from the measured acoustic sum and reverse-polarity null.
Component and wiring limits
Calculated capacitance and inductance do not determine capacitor voltage rating, inductor current capacity, wire gauge, power handling or thermal safety. Real capacitor ESR, inductor DCR and component tolerance alter response and amplifier load. Disconnect the amplifier before changing wiring, discharge capacitors, check the tweeter manufacturer’s minimum crossover recommendation, and begin prototype testing at low level.
Technical references: Texas Instruments loaded LC-filter derivation, Linkwitz Lab crossover notes, Linkwitz Lab filter notes, Dayton Audio OmniMic measurement guide, and Dayton Audio DATS LA manual.
Frequently Asked Questions
Use measured impedance magnitude near the crossover frequency when you have it. Nominal impedance is a broad rating, while the real value changes with frequency. A nominal value can produce a useful first estimate, but it cannot make the network an accurate final design.
Not by themselves. The calculation covers ideal electrical filters into resistive loads. The acoustic result also depends on each mounted driver’s frequency response, phase, sensitivity, acoustic offset, directivity and enclosure. Simulate with measured data and verify the finished prototype.
Do not follow a universal polarity rule without measurement. The ideal LR2 model has branches 180° apart, but real driver phase and physical offset change the practical acoustic relationship. Check normal and reversed polarity with the mounted drivers and use the measured sum and crossover null.
No. It estimates capacitance and inductance only. Select capacitor voltage and construction, inductor wire size, current capacity and DCR for the intended amplifier power and thermal conditions, and confirm the completed network does not create an unsafe amplifier load.
No. Direct-mode values are sent to the site through Livewire to update the calculation. In the multi-step flow, values are sent in the page URL when you continue and may remain in browser history. Do not enter sensitive information.
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