Ch.6 Systems Of Linear Equations And Verified Test Bank 5e - Test Bank | College Algebra 5e by Young by Cynthia Y. Young. DOCX document preview.
College Algebra, 5e (Young)
Chapter 6 Systems of Linear Equations and Inequalities
6.5 The Linear Programming Model
1) Find the value of the objective function z = 2x - 2y at each of the vertices 
and 
and then state the maximum and minimum values of the function.
A) maximum 10, minimum -16
B) maximum -16, minimum 10
C) maximum 10, minimum 16
D) maximum 16, minimum -16
Diff: 2 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Utilize inequalities to describe constraints.
2) Find the value of the objective function z = 2x + 6y at each of the vertices 
and 
and then state the maximum and minimum values of the function.
A) maximum 54, minimum 48
B) maximum -48, minimum 54
C) maximum 54, minimum -48
D) maximum -48, minimum -54
Diff: 2 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Utilize inequalities to describe constraints.
3) Find the value of the objective function z = 4x - 2y at each of the vertices 
and 
and then state the maximum and minimum values of the function.
A) maximum -32, minimum 32
B) maximum 20, minimum 32
C) maximum -32, minimum 20
D) maximum 20, minimum -32
Diff: 2 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Utilize inequalities to describe constraints.
4) Find the value of the objective function z = 8x + 4y at each of the vertices 
and 
and then state the maximum and minimum values of the function.
A) maximum -28, minimum -68
B) maximum -28, minimum 68
C) maximum 68, minimum -28
D) maximum -28, minimum 28
Diff: 2 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Utilize inequalities to describe constraints.
5) Maximize z = 4x + 3y subject to:
A) maximum 0
B) maximum 16
C) maximum 28
D) maximum 12
Diff: 3 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Solve the optimization problem, which combines minimizing or maximizing a function subject to constraints, using linear programming.
6) Maximize z = 2x + 5y subject to:
A) maximum 6
B) maximum -6
C) maximum -15
D) maximum 15
Diff: 3 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Solve the optimization problem, which combines minimizing or maximizing a function subject to constraints, using linear programming.
7) Find the value of the objective function z = 6x - 5y at each of the vertices 
and 
and then state the maximum and minimum values of the function.
Diff: 2 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Write an objective function that represents a quantity to be minimized or maximized.
8) Maximize z = 6x - 3y subject to:
Diff: 3 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Solve the optimization problem, which combines minimizing or maximizing a function subject to constraints, using linear programming.
9) Maximize z = -5x - 6y
Diff: 3 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Solve the optimization problem, which combines minimizing or maximizing a function subject to constraints, using linear programming.
10) Minimize z = 8x + 2y
Diff: 3 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Solve the optimization problem, which combines minimizing or maximizing a function subject to constraints, using linear programming.
11) Maximize z = 9x + 5y
A) 74
B) 20
C) 62
D) 32
Diff: 3 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Solve the optimization problem, which combines minimizing or maximizing a function subject to constraints, using linear programming.
12) Minimize z = -8x - 5y
A) 32
B) 0
C) 33
D) 1
Diff: 3 Var: 1
Chapter/Section: Ch 06, Sec 05
Learning Objective: Solve the optimization problem, which combines minimizing or maximizing a function subject to constraints, using linear programming.
© (2022) John Wiley & Sons, Inc. All rights reserved. Instructors who are authorized users of this course are permitted to download these materials and use them in connection with the course. Except as permitted herein or by law, no part of these materials should be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, electronic, mechanical, photocopying, recording or otherwise.