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nexus9112 [7]
3 years ago
9

A Coase solution to a problem of externality ensures that a socially efficient outcome is to internalize the externality through

taxes. internalize the externality through subsidies. maximize the joint welfare, irrespective of the right of ownership. stop production if there is any externality. invite other private partners to share the burden of externality.
Business
1 answer:
ANEK [815]3 years ago
8 0

Answer: Maximize joint welfare in respective or the right owner.

Explanation: A coase solution to a problem of externality insures that a socially efficient outcome is to maximize the joint welfare, irrespective of the right of ownership.

The Coase theorem states that when transaction cost are low, two parties will be able to bargain and reach an efficient outcome in the presence of an externality.

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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
kondaur [170]

Answer:  a)The decision tree is attached as a document to this question.

b)$140000

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

3 0
3 years ago
In evaluating independent projects, no incremental analysis is necessary between projects. Each project is evaluated separately
fenix001 [56]

TRUE

<u>Explanation:</u>

The correct answer is true as the independent projects are selected based on the net present worth and the rate of return and do nothing alternative. In the independent projects, there is no need for the incremental B/C analysis. Simple B/C ratio will do it. If the B/C > 1, benefits outweigh the costs and the project is selected provided that there is no budget limitation. Thus, the given statement is absolutely the true one.

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Nataly_w [17]

Answer:

me

Explanation:

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only if your a boy

3 0
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Sphinxa [80]
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In the field of personal selling, persuasion:
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Answer:

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