The rank of a matrix is the maximum number of linearly independent rows or columns

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How to Find the Rank of a Matrix (with echelon form) | Linear AlgebraHow to Find the Rank of a Matrix (with echelon form) | Linear Algebra
Rank of a Matrix: Maximum number of linearly independent row or column vectors.(see pinned comment)Rank of a Matrix: Maximum number of linearly independent row or column vectors.(see pinned comment)
Linear IndependenceLinear Independence
6-8 - Rank as a maximal number of linearly independent rows6-8 - Rank as a maximal number of linearly independent rows
The rank of a matrixThe rank of a matrix
Row/Column Space, Linear Independence, and Rank of a MatrixRow/Column Space, Linear Independence, and Rank of a Matrix
The maximum number of its linearly independent columns (or rows ) of a matrix is called the rankThe maximum number of its linearly independent columns (or rows ) of a matrix is called the rank
How to Determine if a Set of Vectors is Linearly Independent [Passing Linear Algebra]How to Determine if a Set of Vectors is Linearly Independent [Passing Linear Algebra]