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AnnyKZ [126]
3 years ago
15

Two isolated nations, Alphaland and Betaton, are considering opening their borders to trade with each other. Both nations consum

e only two goods: salt and pepper. Alphaland can produce either 80 tons of salt per day or 5 tons of pepper per day, while Betaton can produce either 3 tons of salt per day or 1 ton of pepper per day. Which trade ratios would make both nations better off?
Business
1 answer:
Artist 52 [7]3 years ago
7 0

Answer:

5 tons of salt for 1 ton of pepper

10 tons of salt for 1 ton of pepper

Explanation:

Alphaland's opportunity cost of producing one ton of pepper = 80 ÷ 5

                                                                            = 16 tons of salt

Betaton's opportunity cost of producing one ton of pepper = 3 ÷ 1

                                                                            = 3 tons of salt

Alphaland's opportunity cost of producing one ton of salt = 5 ÷ 80

                                                                            = 0.0625 tons of pepper

Betaton's opportunity cost of producing one ton of salt = 1 ÷ 3

                                                                            = 0.3333 tons of pepper

Therefore, Betaton has a comparative advantage in producing pepper because it has the lower opportunity cost of producing pepper as compared to Alphaland. On the other hand, Alphaland has a comparative advantage in producing salt because it has the lower opportunity cost of producing salt as compared to Betaton.

Hence, Betaton is specialized in the production of pepper and Alphaland is specialized in the production of salt.

Trade is beneficial for both the nations when Alphaland buys pepper at a price lower than the 16 tons of salt and Betaton sells pepper at a price greater than 3 tons of salt.

Trade ratios:

5 tons of salt for 1 ton of pepper

10 tons of salt for 1 ton of pepper

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Assuming P≥0, suppose that a population develops according to the logistic equation ????P/????????=0.07P−0.00014P2 where ???? is
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Answer:

A complete description of the problem and solutions to each point are given below.

Explanation:

The Logistic Growth model of a population is defined as follows:

                                   dP/dt = kP (1 - P/M) (1)

Where:

dP/dt is the population growth rate.

k is the maximal individual growth rate for a given population

P is the number of individual in the population

M= carrying capacity of the population.

In the problem this first order derivative ecuation is given by

                               dP/dt= 0,07P - 0,00014P² (2)

So, we can factorize ecuation (1) and compare it with (2) to find the carryng capacity and k value (questions 1 and 2).

                                        kP (1 - P/M) = 0,07P - 0,00014P²

                                        kP - (k/M)P² = 0,07P - 0,00014P²

Here kP = 0,07P ⇒ k = 0,07 (answer to question 2)

Then, (k/M)P² = 0,00014P²⇒ (k/M) = 0,00014 and given that k= 0,07

⇒ 0,07/M = 0,00014 ⇒ M = 0,07/0,00014 ⇒ M=500 (answer to question 1)

Finally to find for which values of P is the population increasing/decreasing, we have to find the values at which dP/dt is zero. Analyzing the equation as a quadratic function (applying Baskara´s equation) we find that the values at which dP/dt is zero are P= 0 and P = -1.

x = [-0,07 ± √(0,07²)]/ 0,14 ⇒ x=  [-0,07 ± 0,07)]/ 0,14 ⇒ x = 0 and x= -1.

Then the vertex here is P = -0,5.

Now we can state that for P greater than - 0,5 the population is decreasimg (question 4), while for values from -∞ to - 0,5 the population is increasing (question 3).

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The complete question is:

On November 1, 2019, Gordon Co. collected $31,800 in cash from its tenant as an advance rent payment on its store location. The six-month lease period ends on April 30, 2020, at which time the contract may be renewed.

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