In the graphical model of linear programming the region defined by the constraints and the non-negative restrictions is the: A. non-negativity restrictions B. objective function C. feasible solution region D. constraints E. None of the above

[amp_mcq option1=”non-negativity restrictions” option2=”objective function” option3=”feasible solution region” option4=”constraints E. None of the above” correct=”option3″]

The correct answer is C. feasible solution region.

The feasible solution region is the set of all points that satisfy all of the constraints in a linear programming problem. It is a convex set, meaning that any line segment connecting two points in the feasible solution region is also in the feasible solution region.

The non-negativity restrictions are a type of constraint that requires all of the variables in a linear programming problem to be non-negative. This means that the values of the variables cannot be negative.

The objective function is a mathematical expression that defines the goal of a linear programming problem. It is typically a linear function of the variables in the problem.

The constraints are the mathematical expressions that define the feasible solution region. They are typically linear inequalities or equations.

E is not the correct answer because it is not a valid option.

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