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This document discusses the graphical solution method for linear programming problems (LPP). It defines a basic feasible solution as one that satisfies non-negativity conditions and constraints. An optimal feasible solution optimizes the objective function from among basic feasible solutions. The steps for the graphical method are given as: 1) Formulate the LPP, 2) Plot constraint lines on a graph ensuring constants are positive and inequalities are equalities, 3) Identify the feasible region, and 4) Find the optimal solution.






