--- title: "Solutions of N x N Simultaneous Linear-Equations By Gauss Elimination" type: "article" slug: "solutions-of-n-x-n-simultaneous-linear-equations-by-gauss-elimination" url: "http://localhost/article/solutions-of-n-x-n-simultaneous-linear-equations-by-gauss-elimination/" markdown_url: "http://localhost/article/solutions-of-n-x-n-simultaneous-linear-equations-by-gauss-elimination.md" published_at: "2020-10-27T17:10:49+00:00" modified_at: "2025-11-03T21:14:40+00:00" featured_image: url: "http://localhost/wp-content/uploads/2022/04/20230809-041332.jpg" excerpt: "Gauss Elimination is one of the oldest, most commonly employed, efficient, and straight forward methods of obtaining the solution of sets of simultaneous linear equations on a digital computer. This method is very easily understood and programmed." category: - name: "T-S Horizons" slug: "t-s-horizons" taxonomy: "category" url: "http://localhost/category/periodicals/t-s-horizons/" post_tag: - name: "TS 1000" slug: "ts1000" taxonomy: "post_tag" url: "http://localhost/tag/ts1000/" - name: "Type-in program" slug: "type-in-program" taxonomy: "post_tag" url: "http://localhost/tag/type-in-program/" - name: "ZX81" slug: "zx81" taxonomy: "post_tag" url: "http://localhost/tag/zx81/" model: - name: "Sinclair ZX81" slug: "zx81" taxonomy: "model" url: "http://localhost/model/zx81/" - name: "Timex/Sinclair 1000" slug: "ts-1000" taxonomy: "model" url: "http://localhost/model/ts-1000/" indiv: - name: "Ken Lewis" slug: "ken-lewis" taxonomy: "indiv" url: "http://localhost/indiv/ken-lewis/" publication: "T-S Horizons" publication_r: id: 10247 title: "T-S Horizons" type: "periodical" url: "http://localhost/periodical/t-s-horizons/" authors: "Ken Lewis" issue: "1" issues_articles: - id: 26850 title: "T-S Horizons n1" type: "issue" url: "http://localhost/issue/t-s-horizons-n1/" pages: "17-19" pubdate: "November 1983" archive_link: false volumeissue: "vn1" --- # Solutions of N x N Simultaneous Linear-Equations By Gauss Elimination Gauss Elimination is one of the oldest, most commonly employed, efficient, and straight forward methods of obtaining the solution of sets of simultaneous linear equations on a digital computer. This method is very easily understood and programmed.