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Which of the following can be an objective function for a Linear Programming problems in two variables x and y ? |
Max $z=2x^2+y $ Max $z=2x+3y$ Max $z=2x+\sqrt{y}$ Max $z=x+2y +\frac{1}{2}xy $ |
Max $z=2x+3y$ |
The correct answer is Option (2) → Max $z=2x+3y$ Max $z=2x+3y$ is an objective function for LPP as it contains only linear degree terms. |
