Conic diprism (EntityTopic, 11)
From Hi.gher. Space
(Redirected from Tapertope 51)
A conic diprism is a special case of a prism where the base is a coninder. It is also a special case of a diprism where the base is a cone. It is bounded by four coninders, a cubinder and a cubindrogram.
Equations
- Variables:
r ⇒ radius of base of conic diprism
h ⇒ height of conic diprism
l ⇒ length of conic diprism
- The hypervolumes of a conic diprism are given by:
total edge length = Unknown
total surface area = Unknown
surcell volume = Unknown
surteron bulk = Unknown
pentavolume = πr2hl23-1
- The flunic cross-sections (n) of a conic diprism are:
[!x,!y] ⇒ Unknown
[!z] ⇒ cubinder of radius (r-rnh-1) and height l
[!w,!φ] ⇒ coninder of base radius r, height h and length l
| Notable Pentashapes | |
| Flat: | pyroteron • aeroteron • geoteron |
| Curved: | tritorus • pentasphere • glone • cylspherinder • tesserinder |
| 50. 212 Cyltetrahedrinder | 51. 1121 Conic diprism | 52. 11[11]1 Square pyramidal diprism |
| List of tapertopes | ||
