Finite Group Databasebeta

Groups of order 48884

34 groups of order 48884.

SmallGroupsgroup
(48884, 1)C4×C101×C121 #58419015
(48884, 2)C101×Dic121 #58419016
(48884, 3)C121×Dic101 #58419017
(48884, 4)Dic12221 #58419018
(48884, 5)C22×C101×C121 #58419019
(48884, 6)C121×#87938 #58419020
(48884, 7)#58419021
(48884, 8)D101×D121 #58419022
(48884, 9)C2×D12221 #58419023
(48884, 10)C2×C101×D121 #58419024
(48884, 11)C2×C121×D101 #58419025
(48884, 12)C4×C112×C101 #58419026
(48884, 13)C112×Dic101 #58419027
(48884, 14)C11×Dic11×C101 #58419028
(48884, 15)C11×Dic1111 #58419029
(48884, 16)C101×C11⋊Dic11 #58419030
(48884, 17)#58419031
(48884, 18)C22×C112×C101 #58419032
(48884, 19)C101×#92150 #58419033
(48884, 20)#58419034
(48884, 21)#58419035
(48884, 22)C112×#87938 #58419036
(48884, 23)C11×C11⋊#87938 #58419037
(48884, 24)C11×D11×D101 #58419038
(48884, 25)D112×C101 #58419039
(48884, 26)D11×D1111 #58419040
(48884, 27)#58419041
(48884, 28)#58419042
(48884, 29)D101×C11⋊D11 #58419043
(48884, 30)C2×C112×D101 #58419044
(48884, 31)C2×C11×D11×C101 #58419045
(48884, 32)C2×C11×D1111 #58419046
(48884, 33)C2×C101×C11⋊D11 #58419047
(48884, 34)C2×C11⋊D1111 #58419048

About group order →