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Linear programming is marked by its capacity to optimize linear objective functions under linear constraints, demonstrating its mathematical basis, efficiency in handling problems with linear relationships, and capability to identify optimal solutions within given limitations.
objective function, constraints, non-negativity, linearity, and finiteness.
- objective function
- decision variables
- constraints
- feasible region
- linearity
1. objective function,
2. decision variables
3. constraints
4. feasible region
5. parameters
6. linearity
7. nonnegativity
Objective function, feasible region, and constraints
Feasible Region, Corner Point and Optimal Solution