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Matrices

Last Updated : 25 Jan, 2025
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Matrices are key concepts in mathematics, widely used in solving equations and problems in fields like physics and computer science. A matrix is simply a grid of numbers, and a determinant is a value calculated from a square matrix.

Example: [Tex]\begin{bmatrix} 6 & 9 \\ 5 & -4 \\ \end{bmatrix}_{2\times 2}[/Tex][Tex]\begin{bmatrix} 3 & -4 & 5 \\ 1 & 7 & 6 \\ 6 & -2 & 9 \\\end{bmatrix}_{3 \times3}[/Tex]

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Matrices – FAQs

What is a matrix and its determinants?

Matrix is a rectangular array of numbers, symbols, points, or characters each belonging to a specific row and column it is identified by its order which is given in the form of rows ⨯ and columns.. And Determinant of a square matrix is the scalar value or number calculated using the square matrix. The determinant of square matrix X is represented as |X| or det(X).

What is a Diagonal Matrix?

A square matrix in which all non-diagonal elements are zero is called a Diagonal Matrix.

What is transpose of a matrix?

The transpose of a matrix is a new matrix formed by swapping its rows and columns. In other words, the element at the position (row, column) in the original matrix moves to the position (column, row) in the transposed matrix.

What is the Formula to find the Inverse of a Matrix?

The inverse of the matrix can be find out using the formula A-1 = (1/|A|)(adj A)

What are Invertible Matrices?

The matrices whose inverse exist are called invertible. Invertible matrices are matrices that have a non-zero determinant.



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