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Delicious77 [7]
3 years ago
14

Wal-Mart was one of the most successful firms of the 1970s and 1980s. Much of Wal-Mart's success can be credited to its expansio

n strategy: they rushed to open the first discount store in small towns that could only support one discount store. In the language of game theory Select one:
a. Wal-Mart was a dominant firm
b. Wal-Mart made empty threats
c. Wal-Mart employed a maximin strategy
d. Wal-Mart employed a preemptive strategy
Business
1 answer:
enyata [817]3 years ago
8 0

Answer:

The correct answer is letter "D": Wal-Mart employed a preemptive strategy.

Explanation:

Game Theory is a branch of Economy that studies the decisions in which an individual could succeed if he or she takes into account the decisions of the rest of the participants involved in the event. Game Theory has also been applied for subjects such as <em>Mathematics, Managements, Psychology </em>or <em>even Biology. </em>

In the game theory, the Preemptive Strategy is implemented when individuals take a step before other participants in an attempt of having a favorable outcome of the situation. They lead the event using creativity. Thus, <em>Wal-Mart used the preemptive strategy by opening stores in small towns that supported only one discount store.</em>

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Answer:

NPV = $28020.99

so he accept the this project as NPV value is positive

Explanation:

given data

CF 0 = $80000

CF 1 = $40000

CF 2 = $40000

CF 3 = $30000

CF 4 = $30000

discount rate r = 12%

solution

we get here Net present value (NPV) of the project that is total sum of the current value of all flow that is express as

NPV = - CF 0 + \frac{CF1}{(1 + r)} + \frac{CF 2}{(1 + r)^2} + \frac{CF3}{( 1+ r)^3} + \frac{CF4}{(1+r)^4}     ...........................1

put here value and we get

NPV  = - 80000 + \frac{40000}{(1+ 0.12)} + \frac{40000}{(1+ 0.12)^2} + \frac{30000}{( 1 + 0.12)^3} + \frac{30000}{(1+ 0.12)^4}  

solve it we get

NPV =  - 80000 + 35714.29 + 31887.76 + 21353.41 + 19065.54

NPV = $28020.99

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4 0
2 years ago
Equality refers to how the pie is divided and efficiency refers to the size of the economic pie
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Answer:

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