If the feasibile region for a LPP is undoubed, maximum or minimum of the objective function Z = ax + by may or may not exist.

If the feasibile region for a LPP is unbounded, maximum or minimum of the objective function Z = ax + by may or may not exist.

If the feasible region for a LPP is unbounded, maximum or minimum of the objective function Z = ax + by may or may not exist.

Consider the following statements I. If the feasible region of an LPP is undbounded then maximum or minimum value of the obJective function Z = ax + by may or may not exist . II. Maximum value of the objective function Z = ax + by in an LPP always occurs at only one corner point of the feasible region. Ill. In an LPP, the minimum value of the objective function Z = ax + by is always 0, if origin is one of the corner point of the feasible region. IV. In an LPP, the maximum value of the objective function Z = ax + by is always finite. Which of the following statements are true?

If the feasible region for a LPP is …………, then the optimal value of the objective function z = ax + by may or may not exist.

True or false If the feasible region is unbounded, the maximum value of the minimum value of the objective function Z=ax+by may or may not exist.

In the feasible region for a LPP is ..., then the optimal value of the objective function Z= ax + by may or may not exist.

In the feasible region for a LPP is ..., then the optimal value of the objective function Z= ax + by may or may not exist.

Fill ups If the feasible region for an LPP is ……………..then the optimal value of the objective function Z=ax+by may or may not exist.

The objective function of an LPP is

Fill ups If the feasible region for an LPP is unbounded, then the maximum or the minimum of the objective function………………. .