
Invertible matrix - Wikipedia
In linear algebra, an invertible matrix (non-singular, non-degenerate or regular) is a square matrix that has an inverse. In other words, if a matrix is invertible, it can be multiplied by another matrix to yield …
INVERTIBLE Definition & Meaning - Merriam-Webster
Feb 15, 2017 · The meaning of INVERTIBLE is capable of being inverted or subjected to inversion. How to use invertible in a sentence.
Invertible Matrix - Theorems, Properties, Definition, Examples
In linear algebra, an n-by-n square matrix is called invertible (also nonsingular or nondegenerate), if the product of the matrix and its inverse is the identity matrix. Learn the definition, properties, theorems …
INVERTIBLE | English meaning - Cambridge Dictionary
INVERTIBLE definition: 1. able to be inverted (= changed in order): 2. able to be inverted (= changed in order): . Learn more.
Invertible Matrix - GeeksforGeeks
Jul 23, 2025 · Invertible matrices are defined as the matrix whose inverse exists. We can also say that invertible matrices are the matrix for which inversion operations exist.
Invertible matrix | Definition, Properties, & Facts | Britannica
Dec 24, 2025 · Invertible matrix, a square matrix such that the product of the matrix and its inverse generates the identity matrix. That is, a matrix M, a general n × n matrix, is invertible if, and only if, M …
Invertible - definition of invertible by The Free Dictionary
Define invertible. invertible synonyms, invertible pronunciation, invertible translation, English dictionary definition of invertible. v. in·vert·ed , in·vert·ing , in·verts v. tr. 1. To turn inside out or upside down: …
invertible - Wiktionary, the free dictionary
May 21, 2025 · (mathematics, especially of a function or matrix) Able to be inverted, having an inverse. (chemistry) Capable of being changed or converted. From invertir + -ible.
3.6: The Invertible Matrix Theorem - Mathematics LibreTexts
This section consists of a single important theorem containing many equivalent conditions for a matrix to be invertible. This is one of the most important theorems in this textbook.
Recognizing an Invertible Matrix Normally, it takes work to decide if a matrix is invertible. The usual way is to find a full set of nonzero pivots in elimination. (Then the nonzero determinant comes from …