Math Assignment Help With Adjoint And Inverse Of A Matrix

3.7 Adjoint and Inverse of a Matrix:

3.7.1 Adjoint of a matrix: Let a square matrix A = [aij] of order n and Aij denote the co-factor of aij in |A|, then the adjoint of is defined as:

adjA = [Aij] nxn

Hence, adjA is the transpose of the matrix of corresponding co-factors of elements of |A|.

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Then the co-factors of elements of |A| are;

adjoint and inverse of a matrix

Theorem1: If a square matrix A is of order n, then prove that

A.(adjA) = (adjA).A = |A|.In

properties of multiplication of matrices

adjoint of a matrix

types of matrices

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