this questions are not graded ans only number 15, 16, 17, and 18 thank you 15. How many units of cabinet should the company produce to maximize the profit?(A) 6(C) 12(B) 9(D) 1516. How many units of dresser should the company produce to maximize the profit?(A) 6(C) 12(B) 9(D) 1517. What is the maximum profit for the given problem?(A) Php 0(C) Php 1500(B) Php 960(D) Php 168018. Which of the following points is located in the solution space of the inequality 3x + 2y > 6(A) (0,0)(C) (0, 3)(B) (2,0,)(D) (5,4) For items 10 -17, consider the following: Chaka Furniture Shop located in Cavite makestwo kinds of products, cabinets and dressers, which pass through the assembly and the finishingdepartments. The Assembly department has 60 hours of work available each week, while thefinishing department has 48 hours each week. Making one cabinet needs 4 hours in Finishing and2 hours in Assembly, while it takes 4 hours to assemble a dresser and 2 hours to finish it. If theprofit generated per cabinet is Php80 and per dresser is Php100.(Hint: Let a be the number ofcabinet produced and y be the number of dresser produced).10. Which of the following objective function best describe the given problem? (P=Profit)(A) Max P = 100x + 80y(C) Max P = 80x – 100y%3D%3D(B) Max P = 100x – 80y(D) Max P = 80x + 100y

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Description: this questions are not graded ans only number 15, 16, 17, and 18 thank you 15. How many units of cabinet should the company produce to maximize the profit?(A) 6(C) 12(B) 9(D) 1516. How many units of dresser should the company produce to maximize the

given: Chak Furniture shop makes two kind of products, cabintes and dressers, which pass through the…

Math

Algebra

15. How many units of cabinet should the company produce to maximize the profit? (A) 6 (C) 12 (B) 9 (D) 15 16. How many units of dresser should the company produce to maximize the profit? (A) 6 (C) 12 (B) 9 (D) 15 17. What is the maximum profit for the given problem? (A) Php 0 (C) Php 1500 (B) Php 960 (D) Php 1680 18. Which of the following points is located in the solution space of the inequality 3x + 2y > 6 (A) (0,0) (C) (0,3) (B) (2,0, ) (D) (5, 4)

15. How many units of cabinet should the company produce to maximize the profit? (A) 6 (C) 12 (B) 9 (D) 15 16. How many units of dresser should the company produce to maximize the profit? (A) 6 (C) 12 (B) 9 (D) 15 17. What is the maximum profit for the given problem? (A) Php 0 (C) Php 1500 (B) Php 960 (D) Php 1680 18. Which of the following points is located in the solution space of the inequality 3x + 2y > 6 (A) (0,0) (C) (0,3) (B) (2,0, ) (D) (5, 4)

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter2: Systems Of Linear Equations

Section2.4: Applications

Problem 28EQ

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this questions are not graded ans only number 15, 16, 17, and 18 thank you

15. How many units of cabinet should the company produce to maximize the profit?
(A) 6
(C) 12
(B) 9
(D) 15
16. How many units of dresser should the company produce to maximize the profit?
(A) 6
(C) 12
(B) 9
(D) 15
17. What is the maximum profit for the given problem?
(A) Php 0
(C) Php 1500
(B) Php 960
(D) Php 1680
18. Which of the following points is located in the solution space of the inequality 3x + 2y > 6
(A) (0,0)
(C) (0, 3)
(B) (2,0,)
(D) (5,4)

For items 10 -17, consider the following: Chaka Furniture Shop located in Cavite makes
two kinds of products, cabinets and dressers, which pass through the assembly and the finishing
departments. The Assembly department has 60 hours of work available each week, while the
finishing department has 48 hours each week. Making one cabinet needs 4 hours in Finishing and
2 hours in Assembly, while it takes 4 hours to assemble a dresser and 2 hours to finish it. If the
profit generated per cabinet is Php80 and per dresser is Php100.(Hint: Let a be the number of
cabinet produced and y be the number of dresser produced).
10. Which of the following objective function best describe the given problem? (P=Profit)
(A) Max P = 100x + 80y
(C) Max P = 80x – 100y
%3D
%3D
(B) Max P = 100x – 80y
(D) Max P = 80x + 100y

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