| Truncated pentakis dodecahedron | |
|---|---|
|   | |
| Conway notation | tkD | 
| Goldberg polyhedron | GPV(3,0) or {5+,3}3,0 | 
| Fullerene | C180 [1] | 
| Faces | 92: 12 pentagons 20+60 hexagons  | 
| Edges | 270 (2 types) | 
| Vertices | 180 (2 types) | 
| Vertex configuration | (60) 5.6.6 (120) 6.6.6  | 
| Symmetry group | Icosahedral (Ih) | 
| Dual polyhedron | Hexapentakis truncated icosahedron | 
| Properties | convex | 
The truncated pentakis dodecahedron is a convex polyhedron constructed as a truncation of the pentakis dodecahedron. It is Goldberg polyhedron GV(3,0), with pentagonal faces separated by an edge-direct distance of 3 steps.
It is in an infinite sequence of Goldberg polyhedra:
| Index | GP(1,0) | GP(2,0) | GP(3,0) | GP(4,0) | GP(5,0) | GP(6,0) | GP(7,0) | GP(8,0)... | 
|---|---|---|---|---|---|---|---|---|
| Image |   D  |   kD  |   tkD  |   |   |   |   |   | 
| Duals |   I  |   cD  |   ktI  |   |   |