Deck 25: The Application of Linear Programming to Management Accounting

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سؤال
Figure 25-3
Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production.
Time requirements to produce one unit of X and Y are as follows:  <strong>Figure 25-3 Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production. Time requirements to produce one unit of X and Y are as follows:    -Refer to Figure 25-3. What is the constraint on machine hours for Tiffany Manufacturing Company?</strong> A) 10X + 90Y \le  200 B) 1X + 2Y \le  400 C) 1X + 2Y  \le 200 D) 5X + 1Y  \le  400 <div style=padding-top: 35px>

-Refer to Figure 25-3. What is the constraint on machine hours for Tiffany Manufacturing Company?

A) 10X + 90Y \le 200
B) 1X + 2Y \le 400
C) 1X + 2Y \le 200
D) 5X + 1Y \le 400
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سؤال
Figure 25-5
The following information is available for Walters Furniture Company, which sells two products:  <strong>Figure 25-5 The following information is available for Walters Furniture Company, which sells two products:   There are 200 hours available in the plant and 200 square metres of metal available per operating period.  -Refer to Figure 25-5. The constraint equation representing processing time available is</strong> A) 4X + 6Y  \ge  200. B) 4X + 6Y  \le 200. C) 30X + 18Y  \le 200. D) 4X + 6Y \le  400. <div style=padding-top: 35px>  There are 200 hours available in the plant and 200 square metres of metal available per operating period.

-Refer to Figure 25-5. The constraint equation representing processing time available is

A) 4X + 6Y \ge 200.
B) 4X + 6Y \le 200.
C) 30X + 18Y \le 200.
D) 4X + 6Y \le 400.
سؤال
Using the graphic approach to linear programming, the solution is usually

A) a corner point where two or more constraints intersect.
B) where the lines intersect farthest from zero.
C) the point farthest from the Y-axis.
D) the point farthest from the X-axis.
سؤال
Figure 25-3
Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production.
Time requirements to produce one unit of X and Y are as follows:  <strong>Figure 25-3 Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production. Time requirements to produce one unit of X and Y are as follows:    -Refer to Figure 25-3. What is the constraint on labour hours for Tiffany Manufacturing Company?</strong> A) 10X + 90Y  \le  200 B) 1X + 2Y  \le 400 C) 1X + 2Y  \le  200 D) 1X + 4Y  \le  400 <div style=padding-top: 35px>

-Refer to Figure 25-3. What is the constraint on labour hours for Tiffany Manufacturing Company?

A) 10X + 90Y \le 200
B) 1X + 2Y \le 400
C) 1X + 2Y \le 200
D) 1X + 4Y \le 400
سؤال
Figure 25-4
The following information is available for Wilson Trailer Company, which sells two products:  <strong>Figure 25-4 The following information is available for Wilson Trailer Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.  -Refer to Figure 25-4. The constraint equation representing the materials available for the production processes is</strong> A) 2A + 4B  \ge  100. B) 16A + 12B = 75. C) 2A + 4B = 200. D) 16A + 12B  \le  75. <div style=padding-top: 35px>  There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.

-Refer to Figure 25-4. The constraint equation representing the materials available for the production processes is

A) 2A + 4B \ge 100.
B) 16A + 12B = 75.
C) 2A + 4B = 200.
D) 16A + 12B \le 75.
سؤال
A linear programming problem has the following objective function: 20X + 40Y + 60Z. If the optimal solution provided by the model is to produce and sell 100, 200 and 300 units of X, Y, and Z, respectively, what is the expected return?

A) £36,000
B) £28,000
C) £120
D) £24,000
سؤال
Figure 25-2
Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production.
Time requirements to produce one unit of A and B are as follows:  <strong>Figure 25-2 Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production. Time requirements to produce one unit of A and B are as follows:    -Refer to Figure 25-2. What is the constraint on labour hours for Heft Company?</strong> A) 5A + 1B  \le  500 B) 5A + 2B  \le  500 C) 1A + 4B  \le 300 D) 40A + 30B  \le  500 <div style=padding-top: 35px>

-Refer to Figure 25-2. What is the constraint on labour hours for Heft Company?

A) 5A + 1B \le 500
B) 5A + 2B \le 500
C) 1A + 4B \le 300
D) 40A + 30B \le 500
سؤال
A linear programming problem has an objective function of 10X + 12Y. If the optimal solution provided by the model is to produce and sell 400 units of X and 1,000 units of Y, the expected return is

A) £1,400.
B) £40,800.
C) £14,800.
D) £16,000.
سؤال
In the graphic method of solving a linear programming problem, which of the following is depicted on the graph?

A) coefficient of correlation
B) constraint
C) least-squares line of best fit
D) break-even point
سؤال
Figure 25-5
The following information is available for Walters Furniture Company, which sells two products: <strong>Figure 25-5 The following information is available for Walters Furniture Company, which sells two products:   There are 200 hours available in the plant and 200 square metres of metal available per operating period. Refer to Figure 25-5. What is the objective function for maximizing sales?</strong> A) Maximize 200X + 100Y B) Maximize 180X + 90Y C) Maximize 50X + 40Y D) Minimize 200X + 100Y <div style=padding-top: 35px> There are 200 hours available in the plant and 200 square metres of metal available per operating period.
Refer to Figure 25-5. What is the objective function for maximizing sales?

A) Maximize 200X + 100Y
B) Maximize 180X + 90Y
C) Maximize 50X + 40Y
D) Minimize 200X + 100Y
سؤال
Figure 25-2
Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production.
Time requirements to produce one unit of A and B are as follows:  <strong>Figure 25-2 Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production. Time requirements to produce one unit of A and B are as follows:    -Refer to Figure 25-2. What is the constraint on machine hours for Heft Company?</strong> A) 1A + 4B  \le  500 B) 5A + 2B  \le  500 C) 1A + 4B  \le  300 D) 40A + 30B  \le  500 <div style=padding-top: 35px>

-Refer to Figure 25-2. What is the constraint on machine hours for Heft Company?

A) 1A + 4B \le 500
B) 5A + 2B \le 500
C) 1A + 4B \le 300
D) 40A + 30B \le 500
سؤال
Figure 25-3
Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production.
Time requirements to produce one unit of X and Y are as follows: <strong>Figure 25-3 Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production. Time requirements to produce one unit of X and Y are as follows:   Refer to Figure 25-3. What is the objective function to maximize profits for Tiffany Manufacturing Company?</strong> A) Minimize 10X + 90Y B) Maximize 1X + 2Y C) Maximize 10X + 90Y D) Minimize 1X + 2Y <div style=padding-top: 35px>
Refer to Figure 25-3. What is the objective function to maximize profits for Tiffany Manufacturing Company?

A) Minimize 10X + 90Y
B) Maximize 1X + 2Y
C) Maximize 10X + 90Y
D) Minimize 1X + 2Y
سؤال
Figure 25-4
The following information is available for Wilson Trailer Company, which sells two products: <strong>Figure 25-4 The following information is available for Wilson Trailer Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-4. Which of the following statements is INCORRECT?</strong> A) The materials constraint favours Trailer B over Trailer A. B) The time constraint favours Trailer A over Trailer B. C) The material constraint favours Trailer A over Trailer B. D) The objective function favours Trailer B over Trailer A. <div style=padding-top: 35px> There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-4. Which of the following statements is INCORRECT?

A) The materials constraint favours Trailer B over Trailer A.
B) The time constraint favours Trailer A over Trailer B.
C) The material constraint favours Trailer A over Trailer B.
D) The objective function favours Trailer B over Trailer A.
سؤال
A linear programming model would NOT include which of the following items?

A) independent variables
B) networks
C) dependent variables
D) objective function
سؤال
Figure 25-1
Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-1 Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-1. What is the objective function for maximizing profits?</strong> A) Minimize £4X + £5Y B) Maximize £4X + £5Y C) Maximize £1X + £2Y D) Maximize £4X + £2Y <div style=padding-top: 35px>
Refer to Figure 25-1. What is the objective function for maximizing profits?

A) Minimize £4X + £5Y
B) Maximize £4X + £5Y
C) Maximize £1X + £2Y
D) Maximize £4X + £2Y
سؤال
Figure 25-1
Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production.
The time requirements and contribution margins per unit are as follows:  <strong>Figure 25-1 Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production. The time requirements and contribution margins per unit are as follows:    -Refer to Figure 25-1. What is the equation for the constraint on materials?</strong> A) £1X + £2Y  \le 100 B) £4X + £2Y  \le 100 C) £4X + £5Y  \le  100 D) £4X + £5Y  \le  300 <div style=padding-top: 35px>

-Refer to Figure 25-1. What is the equation for the constraint on materials?

A) £1X + £2Y \le 100
B) £4X + £2Y \le 100
C) £4X + £5Y \le 100
D) £4X + £5Y \le 300
سؤال
Figure 25-1
Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production.
The time requirements and contribution margins per unit are as follows:  <strong>Figure 25-1 Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production. The time requirements and contribution margins per unit are as follows:    -Refer to Figure 25-1. What is the equation for the constraint on direct labour?</strong> A) £1X + £2Y  \le  300 B) £4X + £2Y  \le  100 C) £4X + £5Y  \le 100 D) £4X + £2Y  \le  300 <div style=padding-top: 35px>

-Refer to Figure 25-1. What is the equation for the constraint on direct labour?

A) £1X + £2Y \le 300
B) £4X + £2Y \le 100
C) £4X + £5Y \le 100
D) £4X + £2Y \le 300
سؤال
Figure 25-2
Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production.
Time requirements to produce one unit of A and B are as follows: <strong>Figure 25-2 Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production. Time requirements to produce one unit of A and B are as follows:   Refer to Figure 25-2. What is the objective function to maximize profits for Heft Company?</strong> A) Minimize 5A + 2B B) Maximize 1A + 4B C) Maximize 40A + 30B D) Minimize 40A + 30B <div style=padding-top: 35px>
Refer to Figure 25-2. What is the objective function to maximize profits for Heft Company?

A) Minimize 5A + 2B
B) Maximize 1A + 4B
C) Maximize 40A + 30B
D) Minimize 40A + 30B
سؤال
Figure 25-6
Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-6 Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-6. What is the objective function for Anderson Company?</strong> A) Minimize £4A + £5B. B) Maximize £4A + £5B. C) Maximize £1A + £2B. D) Maximize £4A + £2B. <div style=padding-top: 35px>
Refer to Figure 25-6. What is the objective function for Anderson Company?

A) Minimize £4A + £5B.
B) Maximize £4A + £5B.
C) Maximize £1A + £2B.
D) Maximize £4A + £2B.
سؤال
Figure 25-4
The following information is available for Wilson Trailer Company, which sells two products: <strong>Figure 25-4 The following information is available for Wilson Trailer Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-4. What is the objective function for maximizing profits?</strong> A) Maximize £15A + £30B B) Maximize £50A + £80B C) Maximize £35A + £50B D) Minimize £15A + £30B <div style=padding-top: 35px> There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-4. What is the objective function for maximizing profits?

A) Maximize £15A + £30B
B) Maximize £50A + £80B
C) Maximize £35A + £50B
D) Minimize £15A + £30B
سؤال
Coffee Ltd.manufactures two different miniature models of furniture, a table and a chair. The company has 500 metres of lumber, 400 machine hours, and 600 direct labour hours available for production. The miniature tables and chairs provide £5 and £4 of contribution margin, respectively.
The time and lumber requirements to build a miniature table or chair are as follows: Coffee Ltd.manufactures two different miniature models of furniture, a table and a chair. The company has 500 metres of lumber, 400 machine hours, and 600 direct labour hours available for production. The miniature tables and chairs provide £5 and £4 of contribution margin, respectively. The time and lumber requirements to build a miniature table or chair are as follows:   Required: a. What is the objective function being maximized? b. What are the constraint equations? c. Graph the constraint equations. Identify the feasible region. d. What is the optimal solution?<div style=padding-top: 35px> Required:
a.
What is the objective function being maximized?
b.
What are the constraint equations?
c.
Graph the constraint equations. Identify the feasible region.
d.
What is the optimal solution?
سؤال
Figure 25-6
Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-6 Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-6. What is the equation for the constraint on direct labour?</strong> A) £1A + £2B < 300 B) £4A + £2B < 100 C) £4A + £5B < 100 D) £4A + £2B < 300 <div style=padding-top: 35px>
Refer to Figure 25-6. What is the equation for the constraint on direct labour?

A) £1A + £2B < 300
B) £4A + £2B < 100
C) £4A + £5B < 100
D) £4A + £2B < 300
سؤال
Figure 25-6
Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-6 Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-6. What is the equation for the constraint on raw materials?</strong> A) £1A + £2B < 100 B) £4A + £2B < 100 C) £4A + £5B < 100 D) £4A + £5B < 300 <div style=padding-top: 35px>
Refer to Figure 25-6. What is the equation for the constraint on raw materials?

A) £1A + £2B < 100
B) £4A + £2B < 100
C) £4A + £5B < 100
D) £4A + £5B < 300
سؤال
A linear programming problem has an objective function of 10a + 12b. If the optimal solution provided by the model is to produce and sell 400 units of a and 1,000 units of b, the expected profit is:

A) £1,400.
B) £14,800.
C) £16,000.
D) £40,800.
سؤال
Smith Products Ltd.produces two products. The manufacture of these products is partially automated. Total available labour hours are 400, and the total available machine hours are 600. Time requirements and contribution margins per unit for each product are as follows: Smith Products Ltd.produces two products. The manufacture of these products is partially automated. Total available labour hours are 400, and the total available machine hours are 600. Time requirements and contribution margins per unit for each product are as follows:   Required: a. What is the equation to be maximized? b. What are the equations that express the constraints? c. What is the greatest number of units of A that can be produced given the constraints? d. What is the optimal solution?<div style=padding-top: 35px> Required:
a.
What is the equation to be maximized?
b.
What are the equations that express the constraints?
c.
What is the greatest number of units of A that can be produced given the constraints?
d.
What is the optimal solution?
سؤال
Figure 25-7
The following information is available for the Johnson Boat Company, which sells two products: <strong>Figure 25-7 The following information is available for the Johnson Boat Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-7. Which of the following statements is NOT correct?</strong> A) The materials constraint favours kayaks over rafts. B) The time constraint favours rafts over kayaks. C) The material constraint favours rafts over kayaks. D) The objective function favours kayaks over rafts. <div style=padding-top: 35px> There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-7. Which of the following statements is NOT correct?

A) The materials constraint favours kayaks over rafts.
B) The time constraint favours rafts over kayaks.
C) The material constraint favours rafts over kayaks.
D) The objective function favours kayaks over rafts.
سؤال
Figure 25-7
The following information is available for the Johnson Boat Company, which sells two products: <strong>Figure 25-7 The following information is available for the Johnson Boat Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-7. The objective function for this production situation is to:</strong> A) maximize £15A + £30B. B) maximize £50A + £80B. C) maximize £35A + £50B. D) minimize £15A + £30B. <div style=padding-top: 35px> There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-7. The objective function for this production situation is to:

A) maximize £15A + £30B.
B) maximize £50A + £80B.
C) maximize £35A + £50B.
D) minimize £15A + £30B.
سؤال
A linear programming model would NOT include which of the following items?

A) independent variables
B) constraints
C) objective function
D) networks
سؤال
Figure 25-7
The following information is available for the Johnson Boat Company, which sells two products: <strong>Figure 25-7 The following information is available for the Johnson Boat Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-7. The constraint equation representing the materials available for the production processes is:</strong> A) 2A + 4B > 100. B) 16A + 12B = 75. C) 2A + 4B = 200. D) 16A + 12B < 75. <div style=padding-top: 35px> There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-7. The constraint equation representing the materials available for the production processes is:

A) 2A + 4B > 100.
B) 16A + 12B = 75.
C) 2A + 4B = 200.
D) 16A + 12B < 75.
سؤال
A linear programming problem has the following objective function: 20A + 40B + 60C
If the optimal solution provided by the model is to produce and sell 100, 200, and 300 units of A, B, and C, respectively, what is the expected profit?

A) £36,000
B) £120
C) £24,000
D) £28,000
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Deck 25: The Application of Linear Programming to Management Accounting
1
Figure 25-3
Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production.
Time requirements to produce one unit of X and Y are as follows:  <strong>Figure 25-3 Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production. Time requirements to produce one unit of X and Y are as follows:    -Refer to Figure 25-3. What is the constraint on machine hours for Tiffany Manufacturing Company?</strong> A) 10X + 90Y \le  200 B) 1X + 2Y \le  400 C) 1X + 2Y  \le 200 D) 5X + 1Y  \le  400

-Refer to Figure 25-3. What is the constraint on machine hours for Tiffany Manufacturing Company?

A) 10X + 90Y \le 200
B) 1X + 2Y \le 400
C) 1X + 2Y \le 200
D) 5X + 1Y \le 400
5X + 1Y \le 400
2
Figure 25-5
The following information is available for Walters Furniture Company, which sells two products:  <strong>Figure 25-5 The following information is available for Walters Furniture Company, which sells two products:   There are 200 hours available in the plant and 200 square metres of metal available per operating period.  -Refer to Figure 25-5. The constraint equation representing processing time available is</strong> A) 4X + 6Y  \ge  200. B) 4X + 6Y  \le 200. C) 30X + 18Y  \le 200. D) 4X + 6Y \le  400.  There are 200 hours available in the plant and 200 square metres of metal available per operating period.

-Refer to Figure 25-5. The constraint equation representing processing time available is

A) 4X + 6Y \ge 200.
B) 4X + 6Y \le 200.
C) 30X + 18Y \le 200.
D) 4X + 6Y \le 400.
4X + 6Y \le 200.
3
Using the graphic approach to linear programming, the solution is usually

A) a corner point where two or more constraints intersect.
B) where the lines intersect farthest from zero.
C) the point farthest from the Y-axis.
D) the point farthest from the X-axis.
A
4
Figure 25-3
Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production.
Time requirements to produce one unit of X and Y are as follows:  <strong>Figure 25-3 Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production. Time requirements to produce one unit of X and Y are as follows:    -Refer to Figure 25-3. What is the constraint on labour hours for Tiffany Manufacturing Company?</strong> A) 10X + 90Y  \le  200 B) 1X + 2Y  \le 400 C) 1X + 2Y  \le  200 D) 1X + 4Y  \le  400

-Refer to Figure 25-3. What is the constraint on labour hours for Tiffany Manufacturing Company?

A) 10X + 90Y \le 200
B) 1X + 2Y \le 400
C) 1X + 2Y \le 200
D) 1X + 4Y \le 400
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Figure 25-4
The following information is available for Wilson Trailer Company, which sells two products:  <strong>Figure 25-4 The following information is available for Wilson Trailer Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.  -Refer to Figure 25-4. The constraint equation representing the materials available for the production processes is</strong> A) 2A + 4B  \ge  100. B) 16A + 12B = 75. C) 2A + 4B = 200. D) 16A + 12B  \le  75.  There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.

-Refer to Figure 25-4. The constraint equation representing the materials available for the production processes is

A) 2A + 4B \ge 100.
B) 16A + 12B = 75.
C) 2A + 4B = 200.
D) 16A + 12B \le 75.
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A linear programming problem has the following objective function: 20X + 40Y + 60Z. If the optimal solution provided by the model is to produce and sell 100, 200 and 300 units of X, Y, and Z, respectively, what is the expected return?

A) £36,000
B) £28,000
C) £120
D) £24,000
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Figure 25-2
Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production.
Time requirements to produce one unit of A and B are as follows:  <strong>Figure 25-2 Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production. Time requirements to produce one unit of A and B are as follows:    -Refer to Figure 25-2. What is the constraint on labour hours for Heft Company?</strong> A) 5A + 1B  \le  500 B) 5A + 2B  \le  500 C) 1A + 4B  \le 300 D) 40A + 30B  \le  500

-Refer to Figure 25-2. What is the constraint on labour hours for Heft Company?

A) 5A + 1B \le 500
B) 5A + 2B \le 500
C) 1A + 4B \le 300
D) 40A + 30B \le 500
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8
A linear programming problem has an objective function of 10X + 12Y. If the optimal solution provided by the model is to produce and sell 400 units of X and 1,000 units of Y, the expected return is

A) £1,400.
B) £40,800.
C) £14,800.
D) £16,000.
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9
In the graphic method of solving a linear programming problem, which of the following is depicted on the graph?

A) coefficient of correlation
B) constraint
C) least-squares line of best fit
D) break-even point
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10
Figure 25-5
The following information is available for Walters Furniture Company, which sells two products: <strong>Figure 25-5 The following information is available for Walters Furniture Company, which sells two products:   There are 200 hours available in the plant and 200 square metres of metal available per operating period. Refer to Figure 25-5. What is the objective function for maximizing sales?</strong> A) Maximize 200X + 100Y B) Maximize 180X + 90Y C) Maximize 50X + 40Y D) Minimize 200X + 100Y There are 200 hours available in the plant and 200 square metres of metal available per operating period.
Refer to Figure 25-5. What is the objective function for maximizing sales?

A) Maximize 200X + 100Y
B) Maximize 180X + 90Y
C) Maximize 50X + 40Y
D) Minimize 200X + 100Y
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11
Figure 25-2
Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production.
Time requirements to produce one unit of A and B are as follows:  <strong>Figure 25-2 Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production. Time requirements to produce one unit of A and B are as follows:    -Refer to Figure 25-2. What is the constraint on machine hours for Heft Company?</strong> A) 1A + 4B  \le  500 B) 5A + 2B  \le  500 C) 1A + 4B  \le  300 D) 40A + 30B  \le  500

-Refer to Figure 25-2. What is the constraint on machine hours for Heft Company?

A) 1A + 4B \le 500
B) 5A + 2B \le 500
C) 1A + 4B \le 300
D) 40A + 30B \le 500
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12
Figure 25-3
Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production.
Time requirements to produce one unit of X and Y are as follows: <strong>Figure 25-3 Tiffany Manufacturing Company produces X and Y with contribution margins per unit of £10 and £90, respectively. Only 200 labour hours and 400 machine hours are available for production. Time requirements to produce one unit of X and Y are as follows:   Refer to Figure 25-3. What is the objective function to maximize profits for Tiffany Manufacturing Company?</strong> A) Minimize 10X + 90Y B) Maximize 1X + 2Y C) Maximize 10X + 90Y D) Minimize 1X + 2Y
Refer to Figure 25-3. What is the objective function to maximize profits for Tiffany Manufacturing Company?

A) Minimize 10X + 90Y
B) Maximize 1X + 2Y
C) Maximize 10X + 90Y
D) Minimize 1X + 2Y
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13
Figure 25-4
The following information is available for Wilson Trailer Company, which sells two products: <strong>Figure 25-4 The following information is available for Wilson Trailer Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-4. Which of the following statements is INCORRECT?</strong> A) The materials constraint favours Trailer B over Trailer A. B) The time constraint favours Trailer A over Trailer B. C) The material constraint favours Trailer A over Trailer B. D) The objective function favours Trailer B over Trailer A. There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-4. Which of the following statements is INCORRECT?

A) The materials constraint favours Trailer B over Trailer A.
B) The time constraint favours Trailer A over Trailer B.
C) The material constraint favours Trailer A over Trailer B.
D) The objective function favours Trailer B over Trailer A.
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14
A linear programming model would NOT include which of the following items?

A) independent variables
B) networks
C) dependent variables
D) objective function
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15
Figure 25-1
Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-1 Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-1. What is the objective function for maximizing profits?</strong> A) Minimize £4X + £5Y B) Maximize £4X + £5Y C) Maximize £1X + £2Y D) Maximize £4X + £2Y
Refer to Figure 25-1. What is the objective function for maximizing profits?

A) Minimize £4X + £5Y
B) Maximize £4X + £5Y
C) Maximize £1X + £2Y
D) Maximize £4X + £2Y
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16
Figure 25-1
Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production.
The time requirements and contribution margins per unit are as follows:  <strong>Figure 25-1 Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production. The time requirements and contribution margins per unit are as follows:    -Refer to Figure 25-1. What is the equation for the constraint on materials?</strong> A) £1X + £2Y  \le 100 B) £4X + £2Y  \le 100 C) £4X + £5Y  \le  100 D) £4X + £5Y  \le  300

-Refer to Figure 25-1. What is the equation for the constraint on materials?

A) £1X + £2Y \le 100
B) £4X + £2Y \le 100
C) £4X + £5Y \le 100
D) £4X + £5Y \le 300
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17
Figure 25-1
Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production.
The time requirements and contribution margins per unit are as follows:  <strong>Figure 25-1 Hassel Company manufactures two different products, X and Y. The company has 100 kgs of materials and 300 direct labour hours available for production. The time requirements and contribution margins per unit are as follows:    -Refer to Figure 25-1. What is the equation for the constraint on direct labour?</strong> A) £1X + £2Y  \le  300 B) £4X + £2Y  \le  100 C) £4X + £5Y  \le 100 D) £4X + £2Y  \le  300

-Refer to Figure 25-1. What is the equation for the constraint on direct labour?

A) £1X + £2Y \le 300
B) £4X + £2Y \le 100
C) £4X + £5Y \le 100
D) £4X + £2Y \le 300
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18
Figure 25-2
Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production.
Time requirements to produce one unit of A and B are as follows: <strong>Figure 25-2 Heft Company produces A and B with contribution margins per unit of £40 and £30, respectively. Only 500 labour hours and 300 machine hours are available for production. Time requirements to produce one unit of A and B are as follows:   Refer to Figure 25-2. What is the objective function to maximize profits for Heft Company?</strong> A) Minimize 5A + 2B B) Maximize 1A + 4B C) Maximize 40A + 30B D) Minimize 40A + 30B
Refer to Figure 25-2. What is the objective function to maximize profits for Heft Company?

A) Minimize 5A + 2B
B) Maximize 1A + 4B
C) Maximize 40A + 30B
D) Minimize 40A + 30B
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19
Figure 25-6
Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-6 Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-6. What is the objective function for Anderson Company?</strong> A) Minimize £4A + £5B. B) Maximize £4A + £5B. C) Maximize £1A + £2B. D) Maximize £4A + £2B.
Refer to Figure 25-6. What is the objective function for Anderson Company?

A) Minimize £4A + £5B.
B) Maximize £4A + £5B.
C) Maximize £1A + £2B.
D) Maximize £4A + £2B.
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20
Figure 25-4
The following information is available for Wilson Trailer Company, which sells two products: <strong>Figure 25-4 The following information is available for Wilson Trailer Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-4. What is the objective function for maximizing profits?</strong> A) Maximize £15A + £30B B) Maximize £50A + £80B C) Maximize £35A + £50B D) Minimize £15A + £30B There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-4. What is the objective function for maximizing profits?

A) Maximize £15A + £30B
B) Maximize £50A + £80B
C) Maximize £35A + £50B
D) Minimize £15A + £30B
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21
Coffee Ltd.manufactures two different miniature models of furniture, a table and a chair. The company has 500 metres of lumber, 400 machine hours, and 600 direct labour hours available for production. The miniature tables and chairs provide £5 and £4 of contribution margin, respectively.
The time and lumber requirements to build a miniature table or chair are as follows: Coffee Ltd.manufactures two different miniature models of furniture, a table and a chair. The company has 500 metres of lumber, 400 machine hours, and 600 direct labour hours available for production. The miniature tables and chairs provide £5 and £4 of contribution margin, respectively. The time and lumber requirements to build a miniature table or chair are as follows:   Required: a. What is the objective function being maximized? b. What are the constraint equations? c. Graph the constraint equations. Identify the feasible region. d. What is the optimal solution? Required:
a.
What is the objective function being maximized?
b.
What are the constraint equations?
c.
Graph the constraint equations. Identify the feasible region.
d.
What is the optimal solution?
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22
Figure 25-6
Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-6 Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-6. What is the equation for the constraint on direct labour?</strong> A) £1A + £2B < 300 B) £4A + £2B < 100 C) £4A + £5B < 100 D) £4A + £2B < 300
Refer to Figure 25-6. What is the equation for the constraint on direct labour?

A) £1A + £2B < 300
B) £4A + £2B < 100
C) £4A + £5B < 100
D) £4A + £2B < 300
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23
Figure 25-6
Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production.
The time requirements and contribution margins per unit are as follows: <strong>Figure 25-6 Anderson Company manufactures two different products: A and B. The company has 100 kgs of raw materials and 300 direct labour-hours available for production. The time requirements and contribution margins per unit are as follows:   Refer to Figure 25-6. What is the equation for the constraint on raw materials?</strong> A) £1A + £2B < 100 B) £4A + £2B < 100 C) £4A + £5B < 100 D) £4A + £5B < 300
Refer to Figure 25-6. What is the equation for the constraint on raw materials?

A) £1A + £2B < 100
B) £4A + £2B < 100
C) £4A + £5B < 100
D) £4A + £5B < 300
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24
A linear programming problem has an objective function of 10a + 12b. If the optimal solution provided by the model is to produce and sell 400 units of a and 1,000 units of b, the expected profit is:

A) £1,400.
B) £14,800.
C) £16,000.
D) £40,800.
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25
Smith Products Ltd.produces two products. The manufacture of these products is partially automated. Total available labour hours are 400, and the total available machine hours are 600. Time requirements and contribution margins per unit for each product are as follows: Smith Products Ltd.produces two products. The manufacture of these products is partially automated. Total available labour hours are 400, and the total available machine hours are 600. Time requirements and contribution margins per unit for each product are as follows:   Required: a. What is the equation to be maximized? b. What are the equations that express the constraints? c. What is the greatest number of units of A that can be produced given the constraints? d. What is the optimal solution? Required:
a.
What is the equation to be maximized?
b.
What are the equations that express the constraints?
c.
What is the greatest number of units of A that can be produced given the constraints?
d.
What is the optimal solution?
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26
Figure 25-7
The following information is available for the Johnson Boat Company, which sells two products: <strong>Figure 25-7 The following information is available for the Johnson Boat Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-7. Which of the following statements is NOT correct?</strong> A) The materials constraint favours kayaks over rafts. B) The time constraint favours rafts over kayaks. C) The material constraint favours rafts over kayaks. D) The objective function favours kayaks over rafts. There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-7. Which of the following statements is NOT correct?

A) The materials constraint favours kayaks over rafts.
B) The time constraint favours rafts over kayaks.
C) The material constraint favours rafts over kayaks.
D) The objective function favours kayaks over rafts.
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27
Figure 25-7
The following information is available for the Johnson Boat Company, which sells two products: <strong>Figure 25-7 The following information is available for the Johnson Boat Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-7. The objective function for this production situation is to:</strong> A) maximize £15A + £30B. B) maximize £50A + £80B. C) maximize £35A + £50B. D) minimize £15A + £30B. There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-7. The objective function for this production situation is to:

A) maximize £15A + £30B.
B) maximize £50A + £80B.
C) maximize £35A + £50B.
D) minimize £15A + £30B.
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28
A linear programming model would NOT include which of the following items?

A) independent variables
B) constraints
C) objective function
D) networks
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29
Figure 25-7
The following information is available for the Johnson Boat Company, which sells two products: <strong>Figure 25-7 The following information is available for the Johnson Boat Company, which sells two products:   There are 100 hours available in the plant and 75 square metres of vinyl available per operating period. Refer to Figure 25-7. The constraint equation representing the materials available for the production processes is:</strong> A) 2A + 4B > 100. B) 16A + 12B = 75. C) 2A + 4B = 200. D) 16A + 12B < 75. There are 100 hours available in the plant and 75 square metres of vinyl available per operating period.
Refer to Figure 25-7. The constraint equation representing the materials available for the production processes is:

A) 2A + 4B > 100.
B) 16A + 12B = 75.
C) 2A + 4B = 200.
D) 16A + 12B < 75.
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30
A linear programming problem has the following objective function: 20A + 40B + 60C
If the optimal solution provided by the model is to produce and sell 100, 200, and 300 units of A, B, and C, respectively, what is the expected profit?

A) £36,000
B) £120
C) £24,000
D) £28,000
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