 Solution

The entries in the two slack columns give the inverse basis matrixThus the ordered basic variables are $x_3,x_1$. Multiplying the original coefficient matrix and right-hand side by $B^{-1}$ gives the completed constraint rows. With the bottom row defined as reduced costs $c^T-c_B^T{B}^{-1}A$ and right-hand entry $-c_B^T{B}^{-1}b$, the complete tableau isThis bottom-right entry is the negative of the optimal objective under this row-operation convention. If a tableau records the positive objective value separately in that position, it is $26/3$; the completed constraint rows and reduced costs are the same.