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The transpose of matrix \( D \) with order \( 3 \times 3 \) is obtained by interchanging the rows of the matrix into columns (or columns into rows). Hence the transpose \( C^T \) of matrix \( C \) has an order \( 3 \times 2 \) and is given by The transpose of this matrix is obtained by interchanging the rows of the matrix into columns (or columns into rows). Matrix \( C \) has a size \( 2 \times 3 \). Hence the transpose of matrix \( B \) has an order \( 1 \times 4 \) and denoted by \( B^T \) is given by The transpose of matrix \( B \), which has one column and a size \( 4 \times 1 \), is obtained by interchanging the column of the matrix into a row. Hence the transpose of matrix \( A \) has a size \( 3 \times 1 \) and denoted by \( A^T \) is given by The transpose of matrix \( A \) is obtained by interchanging the row of the matrix into a column. Matrix \( A \) has one row and a size (or order) \( 1 \times 3 \). These are examples of the transpose of matrices. If \( M \) is an \( m \times n \) matrix, then the transpose of \( M \), denoted by \( M^T \), is the \( n \times m \) matrix obtained by interchanging the rows and columns of matrix \( M \).
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