The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit. Two door Four door Availability Profit $13500/car $15000/car Production time 15h/car 20h/car 8000h/year Storage 400 cars 350 cars Consumer demand 700/car 500/car 240000 cars

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Answer 1

Question

Chapter 15, Problem 12P

(a)

To determine

To calculate: The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

(b)

To determine

The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum using Excel. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

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1. Let W, U, and S be graphs defined as follows: • V(W) is the set of countries in the world; • V(U) is the set of countries in the European Union; V(S) is the set of countries in the Schengen Area; ● for X = {W,U,S}, E(X) is the set of pairs of countries in V(X) that share a land border. Recall that land borders between countries in the Schengen Area are special in that they can be crossed without a passport. (a) The notions of a country and a land border are somewhat ambiguous. Explain the notions you will use to get a precise definition of the graphs W, U, and S. (b) Is S a subgraph of U? Is U an induced subgraph of W? Justify your answers. (c) Using non-mathematical language, explain what it means for a country x if VEV(S) and dw (v) = 0. Give all such countries. Let A = {v Є V(W) \V(S) such that |Nw(v)| > 0 and Nw (v) ≤ V(S)}. (d) Using non-mathematical language, explain what the set A represents in terms of countries and land borders. Give a specific element of A or explain why A…

Answer 2

Question

Chapter 15, Problem 12P

(a)

To determine

To calculate: The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

(b)

To determine

The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum using Excel. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 15, Problem 12P

(a)

To determine

To calculate: The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

(b)

To determine

The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum using Excel. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 15, Problem 12P

(a)

To determine

To calculate: The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

(b)

To determine

The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum using Excel. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 5

Chapter 15, Problem 12P

(a)

To determine

To calculate: The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

(b)

To determine

The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum using Excel. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Answer 6

Chapter 15, Problem 12P

(a)

To determine

To calculate: The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Answer 7

Chapter 15, Problem 12P

(a)

To determine

To calculate: The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum by graphical method. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Answer 8

(b)

To determine

The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum using Excel. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Answer 9

(b)

To determine

The number of cars of each design to be produced by an automobile company that produces two versions of the same model, a two-door coupe and a full-size four door coupe, such that the profit is maximum using Excel. Also, find the maximum profit.

Two door Four door Availability

Profit $13500/car $15000/car

Production time 15h/car 20h/car 8000h/year

Storage 400 cars 350 cars

Consumer demand 700/car 500/car 240000 cars

Answer 10

Expert Solution & Answer

Answer 11

Expert Solution & Answer

Answer 12

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Answer 13

Ch. 15 - A company makes two types of products, A and B....Ch. 15 - Prob. 2P Ch. 15 - 15.3 Consider the linear programming...Ch. 15 - 15.4 Consider the linear programming...Ch. 15 - Use a software package (for example, Excel,...Ch. 15 - 15.6 Use a software package (for example, Excel,...Ch. 15 - 15.7 Consider the following constrained nonlinear...Ch. 15 - Use a software package to determine the maximum of...Ch. 15 - Use a software package to determine the maximum of...Ch. 15 - Given the following function,...

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Chapter 15 Solutions

	Two door	Four door	Availability
Profit	$13500/car	$15000/car
Production time	15h/car	20h/car	8000h/year
Storage	400 cars	350 cars
Consumer demand	700/car	500/car	240000 cars