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If the objective function for an LPP is $z=3x+4y$ and the corner points for unbounded feasible region are (9, 0),(4, 3), (2, 5) and (0, 8), then the minimum value of z occurs at : |
(4, 3) (9, 0) (2, 5) (0, 8) |
(4, 3) |
The correct answer is Option (1) → (4, 3) The objective function is, $Z=3x+4y$ $Z_{min}=Z(4,3)$ $=3(4)+4(3)$ $=12+12=24$ |
