Contribution to Book
Mathematical Analysis of Cuboctahedron by H.C. RajpootApplications of HCR's Theory of Polygon & HCR's formula for platonic solids (2015)
AbstractAll the important parameters of a cuboctahedron (Archimedean solid having 8 congruent equilateral triangular & 6 congruent square faces each of equal edge length) such as normal distances & solid angles subtended by the faces, inner radius, outer radius, mean radius, surface area & volume have been calculated by using HCR's formula for regular polyhedrons. This formula is a generalized dimensional formula which is applied on any of the five platonic solids i.e. reguler tetrahedron, regular hexahedron (cube), regular octahedron, regular dodecahedron & regular icosahedron to calculate their important parameters. It can also be used in analysis, designing & modelling of truncated polyhedrons.
- Mathematical analysis of cuboctahedron by H.C. Rajpoot
Publication DateWinter January 10, 2015
Citation InformationHarish Chandra Rajpoot Rajpoot. "Mathematical Analysis of Cuboctahedron by H.C. Rajpoot" Applications of HCR's Theory of Polygon & HCR's formula for platonic solids (2015)
Available at: http://works.bepress.com/harishchandrarajpoot_hcrajpoot/23/