28 groups of order 5412.
| SmallGroups | group |
|---|---|
| (5412, 1) | C3×C4×C11×C41 #19129268 |
| (5412, 2) | C3×C11×Dic41 #19129269 |
| (5412, 3) | C3×C41×Dic11 #19129270 |
| (5412, 4) | C3×Dic451 #19129271 |
| (5412, 5) | C11×Dic3×C41 #19129272 |
| (5412, 6) | C11×Dic123 #19129273 |
| (5412, 7) | C41×Dic33 #19129274 |
| (5412, 8) | Dic1353 #19129275 |
| (5412, 9) | C22×C3×C11×C41 #19129276 |
| (5412, 10) | C3×C11×#4223 #19129277 |
| (5412, 11) | C3×C11⋊#4223 #19129278 |
| (5412, 12) | C3×D11×D41 #19129279 |
| (5412, 13) | C11×C3⋊#4223 #19129280 |
| (5412, 14) | D3×C11×D41 #19129281 |
| (5412, 15) | C3⋊(C11⋊#4223) #19129282 |
| (5412, 16) | D33×D41 #19129283 |
| (5412, 17) | D3×D11×C41 #19129284 |
| (5412, 18) | D11×D123 #19129285 |
| (5412, 19) | D3×D451 #19129286 |
| (5412, 20) | D33⋊D41 #19129287 |
| (5412, 21) | C11×A4×C41 #19129288 |
| (5412, 22) | C2×D1353 #19129289 |
| (5412, 23) | C2×C41×D33 #19129290 |
| (5412, 24) | C2×C11×D123 #19129291 |
| (5412, 25) | C2×D3×C11×C41 #19129292 |
| (5412, 26) | C2×C3×D451 #19129293 |
| (5412, 27) | C2×C3×D11×C41 #19129294 |
| (5412, 28) | C2×C3×C11×D41 #19129295 |