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A matrix equation is an equation of the form Ax = b , where A is an m n matrix, b is a vector in R m , and x is a vector whose coefficients x 1 , x 2 ,, x n are unknown.
When referring to a specific value in a matrix, called an element, a variable with two subscripts is often used to denote each element based on its position in the matrix. For example, given ai,j, where i = 1 and j = 3, a1,3 is the value of the element in the first row and the third column of the given matrix.
To create a matrix that has multiple rows, separate the rows with semicolons. You can also define each row on its own line of code and separate the rows with a newline. Another way to create a matrix is to use a function, such as ones , zeros , or rand . For example, create a 5-by-1 column vector of zeros.
Elements of the Matrix are the components or entries of the Matrix. These elements could be any variables, numbers, a mix of variables and numbers, or any other kind of special characters as well. The number of elements of a matrix is equal to the product of the number of rows and columns present in a matrix.
The most common approach is to explicitly specify the indices of the elements. For example, to access a single element of a matrix, specify the row number followed by the column number of the element. e is the element in the 3,2 position (third row, second column) of A .
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The numbers, symbols, or expressions in the matrix are called its entries or its elements. The horizontal and vertical lines of entries in a matrix are called rows and columns, respectively.
Every element of a matrix has a unique position and is determined by its row number followed by column number (separated by a comma sometimes) in the subscript of the alphabet that represents the matrix.

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