Finite Group Databasebeta

Groups of order 32025

25 groups of order 32025.

SmallGroupsgroup
(32025, 1)C3×C7×C25×C61 #44545045
(32025, 2)C3×C7×C61⋊C25 #44545046
(32025, 3)C7×C25×C61⋊C3 #44545047
(32025, 4)ΓL(1,𝔽8)×C25×C61 #44545048
(32025, 5)C25×#13046197 #44545049
(32025, 6)C25×#13046196 #44545050
(32025, 7)C7×(C61⋊C3)⋊C25 #44545051
(32025, 8)ΓL(1,𝔽8)×C61⋊C25 #44545052
(32025, 9)#13046197⋊C25 #44545053
(32025, 10)#13046196⋊C25 #44545054
(32025, 11)C3×C52×C7×C61 #44545055
(32025, 12)C5×C7×(C61⋊C3)⋊C5 #44545056
(32025, 13)C5×#13046196⋊C5 #44545057
(32025, 14)C5×#13046197⋊C5 #44545058
(32025, 15)C5×ΓL(1,𝔽8)×C61⋊C5 #44545059
(32025, 16)C3×C5×C7×C61⋊C5 #44545060
(32025, 17)C7×C61×C52⋊C3 #44545061
(32025, 18)C7×C52⋊(C61⋊C3) #44545062
(32025, 19)C61×C7⋊(C52⋊C3) #44545063
(32025, 20)C52⋊#13046196 #44545064
(32025, 21)C52⋊#13046197 #44545065
(32025, 22)C52×C7×C61⋊C3 #44545066
(32025, 23)C52×ΓL(1,𝔽8)×C61 #44545067
(32025, 24)C52×#13046196 #44545068
(32025, 25)C52×#13046197 #44545069

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