Here you will learn what is row matrix definition and order of row matrix with examples.
Let’s begin –
Row Matrix
Definition : A matrix having only one row is called a row-matrix or a row-vector.
It is matrix having all its elements in a single row. It has one row and multiple columns.
The order of row matrix is \(1 \times n\).
General form of row matrix is \(\begin{bmatrix}a_{11} & a_{12} & …… & a_{1n}\end{bmatrix}\)
Also Read : Different Types of Matrices – Definitions and Examples
Examples :
1). [ 1 5 ] is a row matrix.
The order of the above matrix is \(1 \times 2\).
2). [ 1 2 -1 2 ] is a row matrix.
The order of above matrix is \(1 \times 4\).
3). [ 0 ] is a row matrix.
The order of above matrix is \(1 \times 1\).
4). [ 1 2 5 ] is a row matrix.
The order of above matrix is \(1 \times 3\).
5). [ 1 2 3 4 5 6 ] is a row matrix.
The order of above matrix is \(1 \times 6\).
