47 groups of order 120.
| SmallGroups | group |
|---|---|
| (120, 1) | C5×C3⋊C8 #1191 |
| (120, 2) | C3×#168 #1192 |
| (120, 3) | C3⋊#168 #1193 |
| (120, 4) | C3×C5×C8 #1194 |
| (120, 5) | SL(2,𝔽5) #1195 |
| (120, 6) | C3×#170 #1196 |
| (120, 7) | C3⋊#170 #1197 |
| (120, 8) | D5×Dic3 #1198 |
| (120, 9) | D3×Dic5 #1199 |
| (120, 10) | #1200 |
| (120, 11) | #1201 |
| (120, 12) | #1202 |
| (120, 13) | #1203 |
| (120, 14) | #1204 |
| (120, 15) | C5×SL(2,𝔽3) #1205 |
| (120, 16) | C3×Dic10 #1206 |
| (120, 17) | C3×C4×D5 #1207 |
| (120, 18) | C3×D20 #1208 |
| (120, 19) | C2×C3×Dic5 #1209 |
| (120, 20) | C3×C22⋊D5 #1210 |
| (120, 21) | C5×Dic6 #1211 |
| (120, 22) | C4×C5×D3 #1212 |
| (120, 23) | C5×D12 #1213 |
| (120, 24) | C2×C5×Dic3 #1214 |
| (120, 25) | C5×#67 #1215 |
| (120, 26) | Dic30 #1216 |
| (120, 27) | C4×D15 #1217 |
| (120, 28) | D60 #1218 |
| (120, 29) | C2×Dic15 #1219 |
| (120, 30) | #1220 |
| (120, 31) | C2×C3×C4×C5 #1221 |
| (120, 32) | C3×C5×D4 #1222 |
| (120, 33) | C3×C5×Q8 #1223 |
| (120, 34) | S5 #1224 |
| (120, 35) | C2×A5 #1225 |
| (120, 36) | D3×AGL(1,𝔽5) #1226 |
| (120, 37) | C5×S4 #1227 |
| (120, 38) | C5⋊S4 #1228 |
| (120, 39) | D5×A4 #1229 |
| (120, 40) | C2×C3×AGL(1,𝔽5) #1230 |
| (120, 41) | C2×ΓL(1,𝔽16) #1231 |
| (120, 42) | C2×D3×D5 #1232 |
| (120, 43) | C2×C5×A4 #1233 |
| (120, 44) | C22×C3×D5 #1234 |
| (120, 45) | C22×C5×D3 #1235 |
| (120, 46) | C22×D15 #1236 |
| (120, 47) | C23×C3×C5 #1237 |