The author H.C. Rajpoot has derived all the general formula to compute the volume & surface area of a slice cut from a right circular cone by a plane parallel to its symmetry axis. All the generalized formula can be used for computing the volume, area of curved surface & area of hyperbolic section of slice obtained by cutting a right circular cone with a plane parallel to its symmetrical axis More

Price:
Free!

- Category: Nonfiction » Education and Study Guides » Study guides - Mathematics
- Published: Jan. 3, 2017
- Words: 1,900
- Language: English (Indian dialect)

Tags:
area of hyperbolic section cut from a cone
hcrs formula to compute volume surface area of a slice cut from a right circular cone
hyperbolic conic by hc rajpoot
hyperbolic section of a right circular cone by hcr
slice of right circular cone cut by a plane parallel to symmetry axis
volume and surface area of slice cut from a right circular cone

About HARISH CHANDRA RAJPOOT

Harish Chandra Rajpoot is B. Tech. graduate of Mechanical Engineering from Madan Mohan Malaviya University of Technology (Formerly M.M.M. Engineering College), Gorakhpur (UP) India. He did his high school from D.A.V. Inter College, Mahoba (UP) India & Intermediate from Oxford Model Inter College, Syam Nagar, Kanpur (UP) India. He made his best efforts more than two years for this academic research in Applied Physics based on mathematical derivations & formulations. He derived a formula on permutations of alphabetic words, positive integral numbers & all other linear permutations,. It had been certified by International Journal of Mathematics & Physical Sciences Research. Manuscript ID: 004022014A. Consequently, he, using his formula, proved that factorial of any natural number can be expanded as the sum of finite terms. This expansion named as 'HCR's Series'

He had been taught, guided & inspired by his renowned & well experienced teacher of Physics Mr Upendra Sir @ Oxford Model I. C. Kanpur. He derived a formula for all five platonic solids which is the simplest & the most versatile formula to calculate all the importamt parameters of regular polyhedra. He worked to analyse Goldberg polyhedra, Archimedean solids & truncated & expanded polyhedra using his Theory of Polygon & his formula for platonic solids.

He wrote his first book Advanced Geometry based on research articles in Applied Mathematics & Radiometry for higher education which was first published by Notion Press, Chennai, India.

Published Papers of the author by International Journals of Mathematics

“HCR’s Rank or Series Formula” IJMPSR March-April, 2014

“HCR’s Series (Divergence)” IOSR March-April, 2014

“HCR’s Infinite-series (Convergence)” IJMPSR Oct, 2014

“HCR’s Theory of Polygon” IJMPSR Oct, 2014

This book has not yet been reviewed.