In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

A) $15. B) $100. C) $95. D) $75. E) $20. A) $15. B) $100. C) $95. D) $75. E) $20. D

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $1 per unit, then the cost of producing 4 deer is

A) $32. B) $16. C) $36. D) $4. E) $8. A) $32. B) $16. C) $36. D) $4. E) $8.

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

A) $55. B) $10. C) $50. D) $75. E) $15. A) $55. B) $10. C) $50. D) $75. E) $15.

Suppose that Nadine in Problem 1 has a production function 4x1 + x2. If the factor prices are $4 for factor 1 and $2 for factor 2, how much will it cost her to produce 70 units of output?

A) $700 B) $1,260 C) $140 D) $70 E) $105 A) $700 B) $1,260 C) $140 D) $70 E) $105

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $1 per unit, then the cost of producing 7 deer is

A) $49. B) $119. C) $196. D) $7. E) $28. A) $49. B) $119. C) $196. D) $7. E) $28.

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $4 per unit, then the cost of producing 8 deer is

A) $16. B) $96. C) $256. D) $128. E) $32. A) $16. B) $96. C) $256. D) $128. E) $32.

Suppose that Nadine in Problem 1 has a production function 3x1 + x2. If the factor prices are $12 for factor 1 and $3 for factor 2, how much will it cost her to produce 20 units of output?

A) $430 B) $780 C) $60 D) $80 E) $70 A) $430 B) $780 C) $60 D) $80 E) $70

Suppose that Nadine in Problem 1 has a production function 4x1 + x2. If the factor prices are $12 for factor 1 and $2 for factor 2, how much will it cost her to produce 50 units of output?

A) $100 B) $2,500 C) $150 D) $1,325 E) $125 A) $100 B) $2,500 C) $150 D) $1,325 E) $125

Suppose that Nadine in Problem 1 has a production function 5x1 + x2. If the factor prices are $10 for factor 1 and $3 for factor 2, how much will it cost her to produce 70 units of output?

A) $1,960 B) $3,710 C) $140 D) $210 E) $175 A) $1,960 B) $3,710 C) $140 D) $210 E) $175

Exam 19: A: Cost Minimization

In Problem 2, suppose that a new alloy is invented which uses copper and zinc in fixed proportions where 1 unit of output requires 3 units of copper and 4 units of zinc for each unit of alloy produced. If no other inputs are needed, the price of copper is $2, and the price of zinc is $3, what is the average cost per unit when 3,000 units of the alloy are produced?

Free

(Multiple Choice)

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Question 1

Correct Answer:

Verified

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

Free

(Multiple Choice)

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(79)

Question 2

Correct Answer:

Verified

Suppose that in the short run, the firm in Problem 3 which has production function F(L, M) must use 4 machines. If the cost of labor is $10 per unit and the cost of machines is $6 per unit, the short-run total cost of producing 64 units of output is

Free

(Multiple Choice)

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Question 3

Correct Answer:

Verified

In Problem 2, suppose that a new alloy is invented which uses copper and zinc in fixed proportions where 1 unit of output requires 3 units of copper and 3 units of zinc for each unit of alloy produced. If no other inputs are needed, the price of copper is $3, and the price of zinc is $3, what is the average cost per unit when 4,000 units of the alloy are produced?

(Multiple Choice)

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(83)

Question 4

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $1 per unit, then the cost of producing 4 deer is

(Multiple Choice)

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(73)

Question 5

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

(Multiple Choice)

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Question 6

Suppose that in the short run, the firm in Problem 3 which has production function F(L, M) must use 9 machines. If the cost of labor is $10 per unit and the cost of machines is $4 per unit, the short-run total cost of producing 60 units of output is

(Multiple Choice)

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Question 7

Suppose that Nadine in Problem 1 has a production function 4x₁ + x₂. If the factor prices are $4 for factor 1 and $2 for factor 2, how much will it cost her to produce 70 units of output?

(Multiple Choice)

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Question 8

In Problem 2, suppose that a new alloy is invented which uses copper and zinc in fixed proportions where 1 unit of output requires 3 units of copper and 3 units of zinc for each unit of alloy produced. If no other inputs are needed, the price of copper is $4, and the price of zinc is $5, what is the average cost per unit when 4,000 units of the alloy are produced?

(Multiple Choice)

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Question 9

Suppose that in the short run, the firm in Problem 3 which has production function F(L, M) must use 9 machines. If the cost of labor is $7 per unit and the cost of machines is $9 per unit, the short-run total cost of producing 96 units of output is

(Multiple Choice)

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Question 10

In Problem 3, the production function is f(L, M) , where L is the number of units of labor and M is the number of machines used. If the cost of labor is $100 per unit and the cost of machines is $16 per unit, then the total cost of producing 7 units of output will be

(Multiple Choice)

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Question 11

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $1 per unit, then the cost of producing 7 deer is

(Multiple Choice)

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Question 12

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $4 per unit, then the cost of producing 8 deer is

(Multiple Choice)

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Question 13

In Problem 2, suppose that a new alloy is invented which uses copper and zinc in fixed proportions where 1 unit of output requires 5 units of copper and 3 units of zinc for each unit of alloy produced. If no other inputs are needed, the price of copper is $4, and the price of zinc is $2, what is the average cost per unit when 3,000 units of the alloy are produced?

(Multiple Choice)

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Question 14

Suppose that Nadine in Problem 1 has a production function 3x₁ + x₂. If the factor prices are $12 for factor 1 and $3 for factor 2, how much will it cost her to produce 20 units of output?

(Multiple Choice)

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Question 15

Suppose that Nadine in Problem 1 has a production function 4x₁ + x₂. If the factor prices are $12 for factor 1 and $2 for factor 2, how much will it cost her to produce 50 units of output?

(Multiple Choice)

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Question 16

In Problem 2, suppose that a new alloy is invented which uses copper and zinc in fixed proportions where 1 unit of output requires 4 units of copper and 4 units of zinc for each unit of alloy produced. If no other inputs are needed, the price of copper is $5, and the price of zinc is $2, what is the average cost per unit when 2,000 units of the alloy are produced?

(Multiple Choice)

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Question 17

In Problem 3, the production function is f(L, M) , where L is the number of units of labor and M is the number of machines used. If the cost of labor is $49 per unit and the cost of machines is $36 per unit, then the total cost of producing 4 units of output will be

(Multiple Choice)

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Question 18

In Problem 3, the production function is f(L, M) , where L is the number of units of labor and M is the number of machines used. If the cost of labor is $9 per unit and the cost of machines is $81 per unit, then the total cost of producing 10 units of output will be

(Multiple Choice)

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Question 19

Suppose that Nadine in Problem 1 has a production function 5x₁ + x₂. If the factor prices are $10 for factor 1 and $3 for factor 2, how much will it cost her to produce 70 units of output?

(Multiple Choice)

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Question 20

Showing 1 - 20 of 26

Exam 19: A: Cost Minimization

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

Suppose that in the short run, the firm in Problem 3 which has production function F(L, M) must use 4 machines. If the cost of labor is $10 per unit and the cost of machines is $6 per unit, the short-run total cost of producing 64 units of output is

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $1 per unit, then the cost of producing 4 deer is

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

Suppose that in the short run, the firm in Problem 3 which has production function F(L, M) must use 9 machines. If the cost of labor is $10 per unit and the cost of machines is $4 per unit, the short-run total cost of producing 60 units of output is

Suppose that Nadine in Problem 1 has a production function 4x1 + x2. If the factor prices are $4 for factor 1 and $2 for factor 2, how much will it cost her to produce 70 units of output?

Suppose that in the short run, the firm in Problem 3 which has production function F(L, M) must use 9 machines. If the cost of labor is $7 per unit and the cost of machines is $9 per unit, the short-run total cost of producing 96 units of output is

In Problem 3, the production function is f(L, M) , where L is the number of units of labor and M is the number of machines used. If the cost of labor is $100 per unit and the cost of machines is $16 per unit, then the total cost of producing 7 units of output will be

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $1 per unit, then the cost of producing 7 deer is

In Problem 12, Al's production function for deer is f(x1, x2) , where x1 is the amount of plastic and x2 is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $4 per unit, then the cost of producing 8 deer is

Suppose that Nadine in Problem 1 has a production function 3x1 + x2. If the factor prices are $12 for factor 1 and $3 for factor 2, how much will it cost her to produce 20 units of output?

Suppose that Nadine in Problem 1 has a production function 4x1 + x2. If the factor prices are $12 for factor 1 and $2 for factor 2, how much will it cost her to produce 50 units of output?

In Problem 3, the production function is f(L, M) , where L is the number of units of labor and M is the number of machines used. If the cost of labor is $49 per unit and the cost of machines is $36 per unit, then the total cost of producing 4 units of output will be

In Problem 3, the production function is f(L, M) , where L is the number of units of labor and M is the number of machines used. If the cost of labor is $9 per unit and the cost of machines is $81 per unit, then the total cost of producing 10 units of output will be

Suppose that Nadine in Problem 1 has a production function 5x1 + x2. If the factor prices are $10 for factor 1 and $3 for factor 2, how much will it cost her to produce 70 units of output?

Budget Constraint

A: Budget Constraint

Preferences

A: Preferences

Utility

A: Utility

Choice

A: Choice

Demand

A: Demand

Revealed Preference

A: Revealed Preference

Slutsky Equation

A: Slutsky Equation

Buying and Selling

A: Buying and Selling

Intertemporal Choice

A: Intertemporal Choice

Asset Markets

A: Asset Markets

Uncertainty

A: Uncertainty

Risky Assets

A: Risky Assets

Consumers Surplus

A: Consumers Surplus

Market Demand

A: Market Demand

Equilibrium

A: Equilibrium

Auctions

A: Auctions

Technology

A: Technology

Profit Maximization

A: Profit Maximization

Cost Minimization

Cost Curves

A: Cost Curves

Firm Supply

A: Firm Supply

Industry Supply

A: Industry Supply

Monopoly

A: Monopoly

Monopoly Behavior

A: Monopoly Behavior

Factor Markets

A: Factor Markets

Oligopoly

A: Oligopoly

Game Theory

A: Game Theory

Game Applications

A: Game Applications

Behavioral Economics

Exchange

A: Exchange

Production

A: Production

Welfare

A: Welfare

Externalities

A: Externalities

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $1 per unit, then the cost of producing 4 deer is

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $3 per unit, then the cost of producing 5 deer is

Suppose that Nadine in Problem 1 has a production function 4x₁ + x₂. If the factor prices are $4 for factor 1 and $2 for factor 2, how much will it cost her to produce 70 units of output?

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $8 per unit and the cost of wood is $1 per unit, then the cost of producing 7 deer is

In Problem 12, Al's production function for deer is f(x₁, x₂) , where x₁ is the amount of plastic and x₂ is the amount of wood used. If the cost of plastic is $4 per unit and the cost of wood is $4 per unit, then the cost of producing 8 deer is

Suppose that Nadine in Problem 1 has a production function 3x₁ + x₂. If the factor prices are $12 for factor 1 and $3 for factor 2, how much will it cost her to produce 20 units of output?

Suppose that Nadine in Problem 1 has a production function 4x₁ + x₂. If the factor prices are $12 for factor 1 and $2 for factor 2, how much will it cost her to produce 50 units of output?

Suppose that Nadine in Problem 1 has a production function 5x₁ + x₂. If the factor prices are $10 for factor 1 and $3 for factor 2, how much will it cost her to produce 70 units of output?