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JulsSmile [24]
4 years ago
5

______has an absolute advantage in the production of alfalfa, and_______ has an absolute advantage in the production of barley.

Charles's opportunity cost of producing 1 bushel of barley is ________bushels of alfalfa, whereas Dina's opportunity cost of producing 1 bushel of barley is bushels of alfalfa. Because Charles has a opportunity cost of producing barley than Dina, ________has a comparative advantage in the production of barley, and has a comparative advantage in the production of alfalfa

Business
1 answer:
AVprozaik [17]4 years ago
6 0

Answer:

The person with Absolute advantage is the one that produces more of a good than the other.

<em><u>Dina </u></em><em>has an absolute advantage in the production of alfalfa, and </em><em><u>Charles</u></em><em> has an absolute advantage in the production of barley. </em>

The person with Comparative Advantage is the person who produces something at a lower opportunity cost.

Charles Opportunity Costs

Producing Alfalfa gives 12 bushels per acre instead of 6 bushels for Barley.

Producing 1 Alfalfa means 6/12 = 0.5 bushels Barley is given up

Producing 1 bushel of Barley means 12/6 = 2 bushels Alfalfa is given up.

Dina Opportunity Costs

Producing Alfalfa gives 15 bushels per acre instead of 5 bushels for Barley.

Producing 1 Alfalfa means 5/15 = 0.33 bushels of Barley is given up

Producing 1 bushel of Barley means 15/5 = 3 bushels of Alfalfa is given up.

<em>Charles's opportunity cost of producing 1 bushel of barley is </em><em><u>2</u></em><em> bushels of alfalfa, whereas Dina's opportunity cost of producing 1 bushel of barley is </em><em><u>3</u></em><em> bushels of alfalfa. Because Charles has </em><em><u>lower</u></em><em> a opportunity cost of producing barley than Dina, </em><em><u>Charlie</u></em><em> has a comparative advantage in the production of barley, and </em><em><u>Dina</u></em><em> has a comparative advantage in the production of alfalfa.</em>

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Answer and Explanation:

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Answer:

$1,331.96

Explanation:

Present value (PV) refers to today's worth of cash flows to be received at a future date. The formula for PV is given as follows:

PV = F ÷ (1 + r)^n ......................................... (1)

PV = present value = ?

F = Future amount or note amount = $1,500

r = interest rate = 4% annually = 0.04 annually

                         = (0.04 ÷ 2) semiannually = 0.02 semiannually

n = number of compounding period = 3 years

  = (3 × 2) semiannually = 6 semiannually

Substituting the figures above into equation (1). we have:

PV = $1,500 ÷ (1 + 0.02)^6

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Answer:

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