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White raven [17]
3 years ago
15

Suppose Antonio and Caroline are playing a game in which both must simultaneously choose the action Left or Right. The payoff ma

trix that follows shows the payoffs each person will earn as a function of both of their choices. Forexample, the lower-right cell shows that if Antonio chooses Right Caroline chooses Right, Antonio will receive a payoff of 5 and Caroline will receive a payoff of 5.
The only dominant strategy in this game is for ......... to choose .........

The outcome reflecting the unique Nash equilibrium in this game is as follows : Antonio chooses......... and Caroline chooses .........
Business
1 answer:
Akimi4 [234]3 years ago
8 0

Answer: See explanation column for answer

Explanation:

                                Caroline

                           left           Right

Anthonio   left   6,6             6,3

                  Right  4,3            5,5

The first digits in both left and right  is Anthonio's best response payoff given what Caroline chooses. Also, the second digit on both left and right is Caroline's best response payoff  based on what Anthonio chooses.

When Antonio chooses left, Caroline should choose left so as to get a payoff of 6, also when Antonio chooses right, Caroline chooses right to get a payoff of 5. therefore, there is no dominant strategy for Caroline.

The dominant strategy for Antonio occurs  

When Caroline chooses left, Antonio will have to choose left to get a payoff of 6, also when  Caroline chooses right, Antonio should choose left to get a payoff of 6. So, the dominant strategy for Antonio is to choose left.

The only dominant strategy in this game is for Antonio, to choose left.

b).  For Nash Equilibrum, Antonio will have to choose his dominant strategy, that is to choose left, which will make  Caroline is to choose left so as to get a payoff of 6. So, the Nash equilibrium is for Antonio to choose <u>left </u>and caroline chooses<u> left</u> too

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Presented below is information related to Bobby Engram Company.
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A. $ 98,210

B1. Cost to retail percentage 60%

B2. Cost to retail percentage 65.73 %

B3. Cost to retail percentage 58 %

B4. Cost to retail percentage 63.33 %

Explanation:

A. Computation for the ending inventory at retail

Inventory at Retail

Beginning Inventory $ 100,000

Purchase ( Net ) $ 200,000

Net Markup $ 10345

Less Net Markdown ($26,135)

Less Sales Revenue ($ 186,000)

Ending Inventory $ 98,210

Therefore the ending inventory at retail will be $ 98,210

B1) Computation for a cost-to-retail percentage

Excluding both markups and markdowns.

Cost to Retail Percentage

Excluding both Markup and Markdown

Cost Retail

Beginning Inventory $ 58,000 $ 100,000

Purchase (Net) $ 122,000 $ 200,000

Total $ 180,000 $ 300,000

Cost to retail percentage = $180,000/$300,000 Cost to retail percentage = 60%

B2. Computation for a cost-to-retail percentage Excluding Markups but Including Markdown

Cost Retail

Beginning Inventory $ 58,000 $ 100,000

Purchase (Net) $ 122,000 $ 200,000

Less Mark down ($ 26,135)

Total $ 180,000 $273,865

Cost to retail percentage= $180,000 /$ 273,865*100

Cost to retail percentage= 65.73 %

B3. Computation for a cost-to-retail percentage Excluding Markdowns but including Markups

Cost Retail

Beginning Inventory $ 58,000 $ 100,000

Purchase Net $ 122,000 $ 200,000

Add Net Markups $ 10,345

Total $180,000 $ 310,345

Cost to retail percentage = $180,000 / $ 310,345*100

Cost to retail percentage = 58 %

B4. Computation for a cost-to-retail percentage Including both Markups and Markdown

Cost Retail

Beginning Inventory $58,000 $100,000

Purchase Net $ 122,000 $ 200,000

Net Markups $ 10,345

Less Net Mardown ($26,135)

Total $ 180,000 $ 284,210

Cost to retail percentage = $ 180,000/ $ 284,210 × 100

Cost to retail percentage = 63.33 %

Therefore the cost-to-retail percentage are:

B1. Cost to retail percentage 60%

B2. Cost to retail percentage 65.73 %

B3. Cost to retail percentage 58 %

B4. Cost to retail percentage 63.33 %

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