Finite Group Databasebeta

Groups of order 39140

27 groups of order 39140.

SmallGroupsgroup
(39140, 1)C4×C5×C19×C103 #51402572
(39140, 2)C5×C19×Dic103 #51402573
(39140, 3)C5×Dic19×C103 #51402574
(39140, 4)C5×Dic1957 #51402575
(39140, 5)C19×Dic5×C103 #51402576
(39140, 6)C19×Dic515 #51402577
(39140, 7)C103×Dic95 #51402578
(39140, 8)Dic9785 #51402579
(39140, 9)C22×C5×C19×C103 #51402580
(39140, 10)C5×D19×D103 #51402581
(39140, 11)C19×AGL(1,𝔽5)×C103 #51402582
(39140, 12)C19×C103⋊AGL(1,𝔽5) #51402583
(39140, 13)C103×C19⋊AGL(1,𝔽5) #51402584
(39140, 14)#51402585
(39140, 15)D5×C19×D103 #51402586
(39140, 16)D95×D103 #51402587
(39140, 17)D5×D19×C103 #51402588
(39140, 18)D19×D515 #51402589
(39140, 19)D5×D1957 #51402590
(39140, 20)#51402591
(39140, 21)C2×C5×C19×D103 #51402592
(39140, 22)C2×C5×D19×C103 #51402593
(39140, 23)C2×C5×D1957 #51402594
(39140, 24)C2×D5×C19×C103 #51402595
(39140, 25)C2×C19×D515 #51402596
(39140, 26)C2×C103×D95 #51402597
(39140, 27)C2×D9785 #51402598

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