This interactive figure contains a pink feasible region (left) and displays a modifiable objective function (right)....
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This interactive figure contains a pink feasible region (left) and displays a modifiable objective function (right). You can change the shape of the feasible region by moving any one or more of its vertices (comers). The blue point is draggable, yet always remains inside the feasible region. Change the feasible region and objective function several times. Each time after you do, drag the blue point around inside of it. Where, in the feasible region, do the minimum and maximum value(s) occur? OBJECTIVE FUNCTION z = ax + by z = 2x + 3y (5 4 Where, in the feasible region, do the minimum and maximum value(s) occur? OBJECTIVE FUNCTION 8. z = ax + by z = 2x + 3y (5, 4) a =2 b =3 At (5, 4), z = 2(5) + 3(4) = 22 %3D 5. Developed for use with Pearson finite mathematics products. This interactive figure contains a pink feasible region (left) and displays a modifiable objective function (right). You can change the shape of the feasible region by moving any one or more of its vertices (comers). The blue point is draggable, yet always remains inside the feasible region. Change the feasible region and objective function several times. Each time after you do, drag the blue point around inside of it. Where, in the feasible region, do the minimum and maximum value(s) occur? OBJECTIVE FUNCTION z = ax + by z = 2x + 3y (5 4 Where, in the feasible region, do the minimum and maximum value(s) occur? OBJECTIVE FUNCTION 8. z = ax + by z = 2x + 3y (5, 4) a =2 b =3 At (5, 4), z = 2(5) + 3(4) = 22 %3D 5. Developed for use with Pearson finite mathematics products.
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