In a transportation problem with 4 supply points and 5 demand points, how many constraints are required in its formulation?
What type of model is created by operations research to solve a given problem?
What problem is the Hungarian method used to solve?
Which of the following is not a technique used for long-range forecasting?
Which of the following methods is commonly used to solve assignment problems?
In a network, the flow between sources and sinks must be equal to the capacity of which of the following?
Consider a variable Z in Linear Programming. Which of the following relation is true for Z?
While solving a linear programming model, if a redundant constraint is added, what will be its effect on the existing solution?
Which one of the following statements is true about the simplex method of linear programming?
For the standard transportation linear program with m sources and n destinations and total supply equals total demand, an optimal solution (lowest cost) with the smallest number of non-zero xij values (amounts from source i to destination j) is desired. What will be the best upper bound for this number?