Class 12 Mathematics Chapter 12 Linear Programming Quiz 2 (25 MCQs)

Quiz Instructions

Select an option to see the correct answer instantly.

1. When feasible region is such that feasible solution can extend to infinity, it is called
2. The vertices of a feasible region are (4, 12), (0, 9), (6, 8), and (10, 3). Find themaximum value of P if P = 80x + 20y?
3. How can linear programming be applied in manufacturing companies?
4. What does the term 'unbounded solution' refer to in linear programming?
5. In a maximization LPP, the value of the objective function:
6. How can LP be applied in healthcare?
7. A store sells two types of shirts, regular shirts and premium shirts. The regular shirts cost $ 20 each and the premium shirts cost $ 30 each. The store wants to sell at least 10 regular shirts and at least 5 premium shirts. Write a system of linear inequalities to represent this situation.
8. What is an optimal solution in linear programming?
9. What is the purpose of scenario analysis in LP using Microsoft Excel?
10. Question 1:In a linear programming problem, what does the feasible region represent?
11. $3x+2y\le12$
12. Usage of linear and nonlinear equations and inequalities
13. How do you interpret the solution set of a linear programming problem?
14. Which vertex yields the highest profit?
15. What is the main benefit of LP in optimizing supply chain operations?
16. Which type of non-linear function is often found in cost and revenue models in supply chains, involving terms like x2?
17. Adding a constraint to a linear programming problem increases the size of the feasible region.
18. A feasible solution is said to be an ..... solution if it minimizes the total transportationcost
19. What is the key idea behind the graphical method of solving LP problems?
20. In an LPP, decision variables are:
21. It is a method for finding a maximum or minimum value of some quantity, given a set of constraints.
22. Solve the system by substitution. 2x-y =-5 y = 2x + 5
23. Rewrite this inequality in slope-intercept form.3x + 6y > 12
24. What are the main components of a linear programming model?
25. Solve the optimization problem:Maximize 4x + 3y subject to the constraints x >= 0, y >= 0, and x + y <= 5.