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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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The probability of low demand is estimated to be 0.20. The after-tax net present value of the benefits from purchasing the two m
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Answer:  a)The decision tree is attached as a document to this question.

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Here is the complete question:

. A manager is trying to decide whether to buy one machine or two. If only one is purchased and demand proves to be excessive, the second machine can be purchased later. Some sales will be lost, however, because the lead time for purchasing this type of machine is 6 months. In addition, the cost per machine will be lower if both are purchased at the same time. The probability of low demand is estimated to be 0.20. The after-tax net present value of the benefits from purchasing the two machines together is $90,000 if demand is low and $180,000 if demand is high.

If one machine is purchased and demand is low, the net present value is $120,000. If demand is high, the manager has three options. Doing nothing has a net present value of $120,000; subcontracting, $160,000; and buying the second machines, $140,000.

a. Draw the decision tree for this problem.

b. Use the decision tree to determine how many machines the company should buy initially and give the expected payoff for this alternative.

Explanation:

Concepts and reason

The expected value of perfect information (EVPI)= EPPI - EP

(EPPI) =expected payoff with perfect information

(EP)= maximum expected payoff  computed under uncertainty.

Fundamentals

The expected payoff = P₁X₁ + P₂X₂ +....PnXn,

The formula for the expected payoff is, E(X) = ΣxΡ(x)

Suppose you have a set of corresponding probabilities for playing your pure strategies = Pn

where the probabilities must all be greater than or equal to zero and they all sum to one.

b) the values at node 4 = $120000, $140000 and $160000

EV =maximum(node4)

=max($120000, $140000 , $160000)

=$140000

expected payoff at node 4 = $140000

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A. $549000

Explanation:

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