2-Way Crossover Design / Calculator Help
Use the
2-way Crossover Designer.
Crossovers are used to filter certain frequencies from a driver.
A High Pass Filter (HPF) filters out low frequencies - for example, removing bass from a tweeter.
A Low Pass Filter (LPF) filters out high frequencies - for example, removing treble from a woofer.
Crossovers are necessary to prevent overlap in frequency response from different drivers in a system,
and to prevent a driver from producing frequencies it was not designed for. See the
Crossover Tutorial &
Crossover FAQ
for more information.
Typically, lower order crossovers are preferred when possible. The more gradual reduction
in the speaker response is less noticeable than the sharp reduction from a higher order crossover, making
it more difficult to notice the crossover point. Low order crossovers are also cheaper and easier to make.
The issue with low order crossovers is that the reduction in driver response might be so slow that the
driver cannot handle some frequencies at the required load.
Note that some crossovers can produce phase shift problems. A second order crossover will shift
the phase of each speaker 90 degrees, so that both speakers are 180 degrees out of phase. This means that
at the crossover frequency, the two drivers will be moving in opposite directions at the same time.
They will cancel each other out and produce a 30db dip in the frequency response at the crossover
point. Reversing polarity of one (but not both) of the speakers will limit this dip to +- 3db.
Here are the formulas for 1
st, 2
nd, 3
rd, 4
th | , & 6
th order crossovers.
Use the tables below each diagram to look up the
cratio and
lratio values.
The results are multiplied by 1,000,000 to convert Farads (F) into microFarads (uF) and by 1,000 to convert Henries (H) into milliHenries (mH) values.
1st Order Crossovers
 |
Rh = Driver Impedance of the High Freq Driver in Ohms
Rl = Driver Impedance of the Low Freq Driver in Ohms
f = Crossover Frequency in Hz
 |
| Butterworth | Solen Split |
|---|
| cratio1 | .1590 | .1125 |
|---|
| lratio1 | .1592 | .2251 |
|---|
2nd Order Crossovers
 |
 |
| Linkwitz-Riley | Butterworth | Bessel | Chebychev |
|---|
| cratio1 | .0796 | .1125 | .0912 | .1592 |
|---|
| cratio2 | .0796 | .1125 | .0912 | .1592 |
|---|
| lratio1 | .3183 | .2251 | .2756 | .1592 |
|---|
| lratio2 | .3183 | .2251 | .2756 | .1592 |
|---|
3rd Order Crossovers
 |
 |
| Butterworth | Bessel |
|---|
| cratio1 | .1061 | .0791 |
|---|
| cratio2 | .3183 | .3953 |
|---|
| cratio3 | .2122 | .1897 |
|---|
| lratio1 | .1194 | .1317 |
|---|
| lratio2 | .2387 | .3294 |
|---|
| lratio3 | .0796 | .0659 |
|---|
4th Order Crossovers
 |
 |
| Linkwitz-Riley | Bessel | Butterworth |
|---|
| cratio1 | .0844 | .0702 | .1040 |
|---|
| cratio2 | .1688 | .0719 | .1470 |
|---|
| cratio3 | .2533 | .2336 | .2509 |
|---|
| cratio4 | .0563 | .0504 | .0609 |
|---|
| lratio1 | .1000 | .0862 | .1009 |
|---|
| lratio2 | .4501 | .4983 | .4159 |
|---|
| lratio3 | .3000 | .3583 | .2437 |
|---|
| lratio4 | .1500 | .1463 | .1723 |
|---|
| Legendre | Gaussian | Linear Phase |
|---|
| cratio1 | .1104 | .0767 | .0741 |
|---|
| cratio2 | .1246 | .1491 | .1524 |
|---|
| cratio3 | .2365 | .2235 | .2255 |
|---|
| cratio4 | .0910 | .0768 | .0632 |
|---|
| lratio1 | .1073 | .1116 | .1079 |
|---|
| lratio2 | .2783 | .3251 | .3853 |
|---|
| lratio3 | .2294 | .3253 | .3285 |
|---|
| lratio4 | .2034 | .1674 | .1578
|
|---|
6th Order Crossovers
 |
 |
| Linkwitz-Riley |
|---|
| cratio1 | .0884 |
|---|
| cratio2 | .1081 |
|---|
| cratio3 | .2188 |
|---|
| cratio4 | .2947 |
|---|
| cratio5 | .1783 |
|---|
| cratio6 | .0398 |
|---|
| lratio1 | .0859 |
|---|
| lratio2 | .1420 |
|---|
| lratio3 | .6366 |
|---|
| lratio4 | .2865 |
|---|
| lratio5 | .2344 |
|---|
| lratio6 | .1157 |
|---|