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  4. The solution for minimizing the function z = x + y under a L.P.P. with constraints x + y ≥ 1 , x+ 2y ≤ 10 , y ≤ 4 and x, y ≥ 0 , is

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Q. The solution for minimizing the function $z = x + y $ under a L.P.P. with constraints $x + y \geq 1 , x+ 2y \leq 10 , y \leq 4 $ and $x, y \geq 0 , $ is

Linear Programming

Solution:

Objective function is same as constraints so there are infinite solutions possible.