Deneme Sınavı Soruları

In which game, a couple Mark and Kelly wish to go out together, but they have different preferences?

_____ allows checking for the optimality of the primal solution by inspecting the feasibility of its dual solution.

Which of the following best fills the blank above?

1. Least-cost method
2. Northwest corner method
3. The Modified Distribution Method
4. The Hungarian Method
5. Vogel’s approximation method

Considering the items above, which is the correct for the lists of Initialization Methods?

What is the value at the intersection of the pivotal column and row?

Which notion below can be individuals, organizations,teams or, in some cases, nature?

Which of the following is NOT an example of an stochastic process?

Which of the following(s) is/are among the characteristics of a Two-Person Zero-Sum Games?

I. There are two players which have m and n strategies

II. The row player must choose 1 of m strategies

III. The column player must choose 1 of n strategies

IV. If the row player chooses his ith strategy and the column player chooses his jth strategy, the row player gains a(ij) and the column player gains b(ij)

Max Z = 2x₁ + 6x₂ + 5x₃ + 0s₁ + 0s₂ is the objective function of a linear program. The initial basic feasible solution for this program is (0, 0, 0, 40, 20). Which of the following is the first variable that enters to basic variables?

⌈3 -2 -4⌉

|-5 -4  4|

|2   0   5|

⌊-3 -2 -4⌋

What is the maximin strategy for Player I in this game ?

In a transportaion problem, quantities of items to be sent from m locations are a₁, a₂, …, a_m and to be received from n destinations are b₁, b₂, …, b_n. In this context, how many basic variables does the balanced transportation problem have in its basic feasible solution?

Where is the optimum solution located in a linear programme?

According to the data given in question 7, which is the most appropriate decision according to the minimax regret method?

Which of the following is not true for the method of Minimax Regret?

Which of the following is not one of the methods of decision making under uncertainty?

What are the decision situations in which the chance of occurrence of each state of nature is known or can be estimated called?

E1, E2, E3 show the events and A1, A2, A3 show the alternatives. The profit values of each event are given in the table above. Which is the most appropriate decision according to the Equally Likely Method?

Which of the following is the last step of an operations research application?