Matrices

Singular Matrix – Definition, Examples and Determinant

Here you will learn what is singular matrix definition with examples and also determinant of singular matrix. Let’s begin – Singular Matrix Definition : A square matrix is a singular matrix if its determinant is zero. Otherwise, it is a non-singular matrix. Also Read : How to Find the Determinant of Matrix Example : Show …

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Lower Triangular Matrix – Definition and Examples

Here you will learn what is the lower triangular matrix definition with examples. Let’s begin – Lower Triangular Matrix Definition : A square matrix A = \([a_{ij}]\) is called an lower triangular matrix if \(a_{ij}\) = 0 for all  i < j. Thus, in an lower triangular matrix, all elements above the main diagonal are …

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Upper Triangular Matrix – Definition and Examples

Here you will learn what is the upper triangular matrix definition with examples. Let’s begin – Upper Triangular Matrix Definition : A square matrix A = \([a_{ij}]\) is called an upper triangular matrix if \(a_{ij}\) = 0 for all  i > j. Thus, in an upper triangular matrix, all elements below the main diagonal are …

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Identity or Unit Matrix – Definition and Examples

Here you will learn what is the identity or unit matrix definition with examples. Let’s begin – Identity or Unit Matrix Definition : A square matrix A = \([a_{ij}]_{n\times n}\) is called a identity or unit matrix if (i) \(a_{ij}\) = 0 for all i \(\ne\) j and, (ii) \(a_{ii}\) = 1, for all i …

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Diagonal Matrix – Definition and Examples

Here you will learn what is the diagonal matrix definition and order of diagonal matrix with examples. Let’s begin – Diagonal Matrix Definition : A square matrix A = \([a_{ij}]_{n\times n}\) is called a diagonal matrix if all the elements, except those in the leading diagonal, are zero i.e. \(a_{ij}\) = 0  for all i …

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