Class 12 Mathematics Chapter 12 Linear Programming Quiz 9 (60 MCQs)

Quiz Instructions

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1. For converting a problem in to dual, all RHS of constraints should be
2. What is the significance of the intersection point of two inequalities in linear programming?
3. What is the value of x in the constraint 2x + 12y = 26?
4. What is the max profit?
5. In the context of NLP, what is the significance of a Convex Function?
6. What is the primary focus of Session 10.5?
7. When was Linear Programming introduced?
8. Solution of primal cannot be read from dual.
9. What is the feasible region in the given linear programming problem?
10. How can linear programming be used to optimize transportation routes?
11. The goal of a linear programming problem is called
12. How do you handle multiple constraints in a graphical representation?
13. Where is the optimal solution typically found in a LP problem?
14. An ..... solution is a feasible solution that provides "the most favorable" objective function value. (The largest for maximization and the smallest for minimization problems.)
15. Calculate the determinant of the matrix [[1, 1], [1, 1]].
16. It involves planning of activities to obtain the best or optimal solution to a problem using limited resources to attain the goal
17. Set of all points that satisfy all of the problem's resource restrictions
18. Define linear Programming.
19. Other name of Least Cost Entry Method
20. Why is it important to understand the objective function?
21. In linear programming, a feasible solution is:
22. What is the role of the objective function in linear programming?
23. What does the term xi $\geq$ 0 represent?
24. In what ways can linear programming models be adapted to accommodate uncertainty in decision making?
25. What is the main focus of Activity 4 in Session 10.3?
26. The objective function in LPP is always:
27. While plotting constraints on a graph paper, terminal points on both the axes are connected by a straight line because
28. ..... are the entities whose value are to be determined from the solution of linear programming.
29. What do the variables in a linear programming problem satisfy?
30. To maximize is to .....
31. Find the inverse of the matrix [[1, 1], [1, -1]].
32. In Phase 1, the simplex method is applied to a specially constructed ..... LPP
33. Which field widely uses linear programming for decision-making?
34. A system of inequalities is graphed. The solution is:
35. Infeasibility means that the number of solutions to the linear programming models that satisfies all constraints is14. A. at least 1.B. 0.C. an infinite number.D. at least 2.
36. The graph of y $\geq$ x-3 uses a ..... ? ..... line
37. What are the variables in a linear programming problem?
38. Which of the following statements is true about an L.P. problem?
39. Which of the following methods is most suitable for solving large-scale linear programming problems?
40. Which of the following statements is NOT true?11. A feasible solution satisfies all constraints.B. An optimal solution satisfies all constraints.C. An infeasible solution violates all constraints.D. A feasible solution point does not have to lie on the boundary of the feasible region.
41. Non-linear cost functions arising from discounts or bulk orders are an application of NLP in which supply chain activity?
42. After graphing the inequalities, the area where all of the inequalities are true is called the ..... (hint:It's colored yellow in the example)
43. It offers two different sets of prices for its software. One set of prices for installing the software on-premise and another for the software.
44. The main example used in this video was called .....
45. How many inequalities are there in the given linear programming problem?
46. Row wise and column wise difference between two minimum costs is calculatedunder ..... method.
47. How can graphical solutions to systems of linear inequalities be applied in real life?
48. The most important lever of profit for a company is (a)
49. How can you identify unbounded solutions in linear programming?
50. If a line segment between any two points on a function lies below or on the curve, the function is defined as:
51. A software with features of a visual interface that includes nodes for a range of activities, from extracting data to presenting it.
52. A special case in LP wherein there is a constraint that does not affect the feasible region.
53. What is the importance of identifying the feasible region?
54. Profit Statement P = 30x + 50y Corner that maximizes profit:(0, 6) What is the profit?
55. Program linier adalah alat untuk memecahkan masalah
56. How is the optimal solution found in the graphical method?
57. An inequality using $\ge$ $\le$
58. Where is the optimal solution found in LP problems using the graphical method?
59. What is the significance of non-negativity constraints in Linear Programming?
60. A relationship between two or more variables which is directly and precisely proportional