An LPP, with all its constraints are of the type ≥, is said to be in standard form.
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Keep practicing — related questions
- An LPP, with all its constraints are of the type ≤, is said to be in canonical form.
- An LPP is said to have feasible solution if it does not satisfy all the constraints of the problem.
- For an LPP having " n " decision variables, there must be an equal number of constraints.
- Exclusion of a redundant constraint does not affect the optimal solution to an LPP.
- Optimum solution to an LPP always lies at least on the two vertices of the feasible region.
- It is possible for the objective function value of an LPP to be the same at two distinct extreme points.
- Solution of maximization LPP when permitted to be infinitely large is called unbounded.
- Variables can be unrestricted in the context of an LPP.