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Mariana [72]
2 years ago
6

A project has an initial cost of $10,600 and produces cash inflows of $3,700,$4,900,and $2,500 for Years 1 to 3,respectively.Wha

t is the discounted payback period if the required rate of return is 7.5 percent?
A) 2.65 years
B) 2.78 years
C) 2.94 years
D) 2.88 years
E) Never
Business
1 answer:
Tatiana [17]2 years ago
4 0

Answer:

The project will never pay the initial investment.

Explanation:

<u>The payback period is the time required to cover the initial investment.</u>

We need to use the following formula on each cash flow:

PV= Cf/(1+i)^n

PV1= 3,700/1.075= 3,441.86

PV2= 4,900/1.075^2= 4,240.13

PV3= 2,500/1.075^3= 2,012.40

<u>Now, the payback period:</u>

Year 1= 3,441.86 - 10,600= -7,158.14

Year 2= 4,240.13 - 7,158.14= -2,918

Year 3= 2,010.4 - 2,918= -907.6

The project will never pay the initial investment.

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3 0
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EuroRail and Swiss Rail are hypothetical railways that have a duopoly on the route that connects the cities of Zurich and Munich
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Answer:

Select the answer that best describes the strategies in this game.

  • Both companies dominant strategy is to add the train.

Does a Nash equilibrium exist in this game?

  • A Nash equilibrium exists where both companies add a train. (Since I'm not sure how your matrix is set up I do not know the specific location).

Explanation:

we can prepare a matrix to determine the best strategy:

                                                  Swiss Rails

                                     add train             do not add train

                                    $1,500 /             $2,000 /

           add train                     $4,000                $7,500

EuroRail

      do not add train    $4,000 /             $3,000 /

                                               $2,000                $3,000

Swiss Rails' dominant strategy is to add the train = $1,500 + $4,000 = $5,500. The additional revenue generated by not adding = $5,000.

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A Nash equilibrium exists because both companies' dominant strategy is to add a train.

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Answer:

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Speed money -

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