Open AccessDIAGONALISASI BENTUK KUADRATIK IRISAN KERUCUT
Author(s) -
Yusmet Rizal
Publication year - 2018
Publication title -
eksakta
Language(s) - English
Resource type - Journals
eISSN - 2549-7464
pISSN - 1411-3724
DOI - 10.24036/eksakta/vol19-iss1/132
Subject(s) - conic section , section (typography) , product (mathematics) , quadratic equation , mathematics , algebraic number , conic optimization , pure mathematics , quadratic form (statistics) , algebra over a field , mathematical analysis , geometry , computer science , combinatorics , convex optimization , regular polygon , convex analysis , operating system
In general, the conic section equation consists of three parts, namely quadratic, cross-product, and linear terms. A conic sections will be easily determined by its shape if it does not contain cross-product term, otherwise it is difficult to determine. Analytically a cone slice is a quadratic form of equation. A concept in linear algebraic discussion can be applied to facilitate the discovery of a shape of a conic section. The process of diagonalization can transform a quadratic form into another form which does not contain crosslinking tribes, ie by diagonalizing the quadrate portion. Hence this paper presents the application of an algebraic concept to find a form of conic sections.