26 groups of order 12450.
| SmallGroups | group |
|---|---|
| (12450, 1) | C2×C3×C25×C83 #27159475 |
| (12450, 2) | C3×C25×D83 #27159476 |
| (12450, 3) | C3×D25×C83 #27159477 |
| (12450, 4) | C3×D2075 #27159478 |
| (12450, 5) | D3×C25×C83 #27159479 |
| (12450, 6) | C25×D249 #27159480 |
| (12450, 7) | C83×D75 #27159481 |
| (12450, 8) | D6225 #27159482 |
| (12450, 9) | C2×C3×C52×C83 #27159483 |
| (12450, 10) | C83×#3874 #27159484 |
| (12450, 11) | C83⋊#3874 #27159485 |
| (12450, 12) | C83×(C5⋊D5)⋊C3 #27159486 |
| (12450, 13) | C83⋊((C5⋊D5)⋊C3) #27159487 |
| (12450, 14) | C52⋊C3×D83 #27159488 |
| (12450, 15) | C2×C52⋊C3×C83 #27159489 |
| (12450, 16) | C3⋊(C5⋊D415) #27159490 |
| (12450, 17) | C83×C3⋊(C5⋊D5) #27159491 |
| (12450, 18) | C5×D1245 #27159492 |
| (12450, 19) | C5×D15×C83 #27159493 |
| (12450, 20) | C52×D249 #27159494 |
| (12450, 21) | C52×D3×C83 #27159495 |
| (12450, 22) | C3×C5⋊D415 #27159496 |
| (12450, 23) | C3×C5⋊D5×C83 #27159497 |
| (12450, 24) | C3×C5×D415 #27159498 |
| (12450, 25) | C3×C5×D5×C83 #27159499 |
| (12450, 26) | C3×C52×D83 #27159500 |