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Kaylis [27]
3 years ago
15

Create a short dialogue of selkirk and pirate jack calculating their opportunity costs to determine their comparative advantage.

then write one or two sentences explaining why pirate jack has a comparative advantage in gathering turnips and selkirk has a comparative advantage in digging clams. use the terms comparative advantage and opportunity cost.
Business
1 answer:
Elan Coil [88]3 years ago
3 0

Answer:

Opportunity cost is the cost of the lost alternative. It can be calculated by,

Opportunity Cost =\frac{Units of the Good Sacrificed}{Units of the good gained}

The country which has a lower opportunity cost is said to have a comparative advantage in producing a good.

In this case,

The opportunity cost of producing Turnip for the two producers is,

For selkirk- \frac{40}{40} =1 Clam

For Pirate Jack- \frac{60}{120} = \frac{1}{2} Clam

While, the opportunity cost of producing Clam for the two is given by,

For selkirk- \frac{40}{40} =1 Turnip

For Pirate Jack- \frac{120}{60} = 2 Turnips

Therefore, as can be seen the opportunity cost of producing Turnip is lower for Pirate Jack. So, Pirate Jack has a comparative advantage in Turnips.

While, Selkirk has a lower opportunity cost in digging clams so, it has a comparative advantage in Clams.



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Externality is the effect of a third party on a property right, when all parties cannot come to an agreeable resolution on properties this could lead to inefficient use of land.

Also when the property rights are not put in place its difficult to come to a resolution that satisfies all parties.

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What came first the chicken or le egg?
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5 0
3 years ago
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aleksley [76]

Answer:

The greatest number of mangoes which are to be taken out at a time from each basket so that both of them emptied simultaneously is the number of mangoes in each basket which is 120 mangoes for one basket and 168 mangoes for the other basket

Explanation:

Given that the number of mangoes in one basket = 120 mangoes

Also, the number of mangoes in another basket = 168 mangoes

The greatest number of mangoes, X and Y that are to taken out from each basket so that both of them will empty simultaneously is found as follows;

We note that the ratio of the number of mangoes in both baskets are;

120:168 = 5:7

Therefore, we have;

5 × Y = 120

Y = 20/5 = 24

Similarly, we have;

7 × X = 168

X = 168/7 = 24

We can take 5 mangoes from one basket and 7 mangoes from the other basket 24 times, for both mangoes to empty the same time

We can also take 5×12 = 60 mangoes twice from one basket and 7 × 12 = 84 mangoes twice from the other basket to empty the baskets

We can also take 120 mangoes one from one basket and 168 mangoes one from the other basket to empty the baskets.

Therefore, the greatest number of mangoes which are to be taken out at a time from each basket so that both of them emptied simultaneously is the number of mangoes in each basket which is 120 mangoes for one basket and 168 mangoes for the other basket.

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