Issue Details

EXPLORING MATRIX MATHEMATICS: FROM THEORY TO PRACTICAL APPLICATION

ABSTRACT

Numerous subjects, including vector algebra, differential calculus, integration, discrete mathematics, matrices and determinants, and others, are included in the field of applied mathematics. It may be fairly exciting to investigate a variety of subject matrices. For a considerable amount of time, matrices have been used extensively for the purpose of solving linear equations. A wide variety of practical domains make frequent use of matrices, which are very important tools. The use of matrix mathematics may be found in a broad range of scientific subjects and mathematical professions. Throughout our everyday lives, we come across a wide variety of situations that call for the use of engineering mathematics. There are a variety of computer-generated pictures that demonstrate the relevance of matrices, particularly those that feature reflections or distortion effects, such as light traveling over rippling water. In the discipline of optics, matrices were used to depict the fundamentals of reflection and refraction prior to the widespread adoption of computer graphics tools. For the purpose of analyzing and finding solutions to issues in graph theory, matrix notation is applied extensively in the field of mathematics. The number of connections that are linked with a certain node is given by each individual element that makes up an adjacency matrix.

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