Question: 3. A linear programming model is given as follows: I Minimize Subject to Z = 8x1 + 6x2 4x1 + 2x2 > 20 -6x1 +

3. A linear programming model is given as follows: I Minimize Subject to Z = 8x1 + 6x2 4x1 + 2x2 > 20 -6x1 + 4x2 s 12 X1 + x2 26 X1, X2 20 (a) Define the feasible solution area and obtain the optimal solution graphically. (b) If the coefficient of X2 in the objective function decreases to 4, what effect will be? (c) If the second constraint, -6x1 + 4x2

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