Minimise Z = 3x+ 5y such that.

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The feasible region determined by the system of constraints, , and x, y ≥ 0, is as follows. It can be seen that the feasible region is unbounded. The corner points of the feasible region are A (3, 0), , and C (0, 2). The values of Z at these corner points are as follows. Corner point Z = 3x...
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The feasible region determined by the system of constraints, , and x, y ≥ 0, is as follows. It can be seen that the feasible region is unbounded. The corner points of the feasible region are A (3, 0), , and C (0, 2). The values of Z at these corner points are as follows. Corner point Z = 3x + 5y A(3, 0) 9 7 → Smallest C(0, 2) 10 As the feasible region is unbounded, therefore, 7 may or may not be the minimum value of Z. For this, we draw the graph of the inequality, 3x + 5y < 7, and check whether the resulting half plane has points in common with the feasible region or not. It can be seen that the feasible region has no common point with 3x + 5y < 7 Therefore, the minimum value of Z is 7 at. read less
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