Determine T/F about the following statements. 1. Integer programming (IP) soluti
ID: 2747211 • Letter: D
Question
Determine T/F about the following statements.
1. Integer programming (IP) solutions are usually at corner points ( )
2. An integer programming problem assumes that its objective function and itsconstraints are linear. ( )
3. For an integer programming problem with binary variables, it may not have non-negativity constraints . ( )
4. It is possible that there are no finite solutions for an integer programming with an unbounded feasible region ( )
5. In a transshipment model, the flow-in of a supply node can be greater than itsflow-out ( )
6. It is possible that the optimal solution of a transportation problem under abalanced supply-demand situation is same as that of its correspondingtransportation problem under an unbalanced supply-demand situation. ( )
7. A min-Max model problem has two types of decision variables: independentvariables and derivative variables that rely on the independent ones ( )
8. The matrix-block based Excel analysis is good at handling large or complex LPproblems ( )
Explanation / Answer
1. Integer programming (IP) solutions are usually at corner points ( )
False, IP solutions are usually not at corner points
2. An integer programming problem assumes that its objective function and itsconstraints are linear. ( )
True, the objective function and the constraints (other than the integer constraints) are linear.
3. For an integer programming problem with binary variables, it may not have non-negativity constraints . ( )
True, each variable can only take the values of 0 or 1
4. It is possible that there are no finite solutions for an integer programming with an unbounded feasible region
False,
A bounded feasible set is one which a finite numbers may be specified so that any variable value, at any point in the feasible set, is less or equal to that number.
Please submit another question for part 5-8
Related Questions
drjack9650@gmail.com
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.