A Note on the New Method of Computing the Inverse of 3 x 3 Square Matrices and Its Applications
Binandam Stephen Lassong, Isaac Adu, Munkaila Dasumani, Kwesi Frempong Sarfo
Asian Research Journal of Mathematics · pp. 393–401 · Published 22 Nov 2022
10.9734/arjom/2022/v18i11618Abstract
Computing the inverse of 3 x 3 square matrices using known methods such as Gauss-Jordon Method needs more time. During examination, candidates need to go through long process to find the inverse of 3 x 3 square matrices. Some students also find it very difficult and confusing when using Gauss-Jordon and Adjugate methods to find the inverse of the matrix. In this note, we present a new method that is simple and easy way of finding the inverse of 3 x 3 square matrices. We further give some applications of matrices in the real world phenomenon. Many other challenging problems can be addressed surprisingly by applying this strategy.
Cited by 0
No indexed citations yet.
Related research
- Purification, Biochemical Characterization and Applications of Pleurotus ostreatus ARC280 Laccase — shares topic coverage
- Opuntia sp. Cactus: Biological Characteristics, Cultivation and Applications — shares topic coverage
- Hypnosis and It’s Applications — shares topic coverage
- Lycopene - A Review: Chemistry, Source, Health Role, Extraction, Applications — shares topic coverage
- Analysis of Comfort Properties of Mulberry Silk and Viscose Blended Knitted Fabrics for Suitability in Temperate Regions — shares topic coverage
Article metrics
Real usage data collected on this platform.
0
Page views
0
PDF downloads
0
Outbound clicks
0
Citations
Views by country
Approximate, from request IP at view time — not citizenship or institution. Countries with fewer than 5 views are grouped as "Other".
No views recorded yet.
Traffic sources
Referring site, by host.
No traffic recorded yet.
Views and downloads exclude known bots/crawlers. Citations combines this platform's own DOI-resolved index with each external source's own reported total — see Cited by above for individually listed citing works. Last refreshed 0 seconds ago.