Question

dєfínє díαgσnαl mαtríх...!




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Answer 1

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In linear algebra, a diagonal matrix is a matrix in which the entries outside the main diagonal are all zero; the term usually refers to square matrices.

diagonal matrix example?

A square matrix in which every element except the principal diagonal elements is zero is called a Diagonal Matrix. A square matrix D = [dij]n x n will be called a diagonal matrix if dij = 0, whenever i is not equal to j. There are many types of matrices like the Identity matrix.

Answer 2

Answer:

Any given square matrix where all the elements are zero except for the elements that are present diagonally is called a diagonal matrix. ... That is the Diagonal Matrix definition. There are many other matrices other than the Diagonal Matrix, such as symmetric matrix, antisymmetric, diagonal matrix, etc.

Step-by-step explanation:

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