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Evgesh-ka [11]
3 years ago
12

Assume for the United States that the opportunity cost of each airplane is 50 cars. Which of these pairs of points could be on t

he United States' production possibilities frontier?a. (200 airplanes, 5,000 cars) and (150 airplanes, 4,000 cars)b. (200 airplanes, 12,500 cars) and (150 airplanes, 15,000 cars)c. (300 airplanes, 15,000 cars) and (200 airplanes, 25,000 cars)d. (300 airplanes, 25,000 cars) and (200 airplanes, 40,000 cars)
Business
1 answer:
Natasha2012 [34]3 years ago
5 0

Answer: b. (200 airplanes, 12,500 cars) and (150 airplanes, 15,000 cars)

Explanation:

The opportunity cost of an airplane is 50 cars. This means that if the number of planes produced were reduced by 50, the number of cars should increase by:

= 50 * 50

= 2,500 cars.

In option B, the airplanes were 200 and then reduced by 50 to 150. This led to an increase in cars of:

= 15,000 - 12,500

= 2,500 cars

Option B therefore satisfies the constraints and is correct.

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hello your question is incomplete below is the complete question

Mr. Smith decides to feed his pet Doberman pinscher a combination of two dog foods. Each can of brand A contains 3 units of protein, 1 unit of carbohydrates, and 2 units of fat and costs 80 cents. Each can of brand B contains 1 unit of protein, 1 unit of carbohydrates, and 6 units of fat and costs 50 cents. Mr. Smith feels that each day his dog should have at least 6 units of protein, 4 units of carbohydrates, and 12 units of fat. How many cans of each dog food should he give to his dog each day to provide the minimum requirements at the least cost? *Mr. Smith should give his dog ___ can(s) of brand A and ___ can(s) of brand B

<em>answer</em> : 1.5 cans of brand A and 1.5 cans of brand B

Explanation:

<u>Food A contains </u>:

3 units of protein , 1 unit of carbohydrates, 2 units of fat

cost of food A = 80 cents

<u>Food B contains :</u>

1 unit of protein , 1 unit of carbohydrates, 6 units of fat

cost of food B = 50 cents

<u>minimum ingredients required in the dog food daily </u>

6 units of protein , 4 units of carbohydrates, 12 units of fat

<em />

<em>In order to achieve the minimum/least cost of 195 cent. Mr. smith should give his dog 1.5 cans of Brand A and 1.5 can of brand B</em>

attached below is the detailed solution

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Assuming equivalent units of conversion costs is 7,000 units (note this is not the answer for the above question) at the end of
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Explanation:

Note: <em>The full question is attached as picture below</em>

<em />

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