Answer:
Option C. Have a low value-to-weight ratio.
Explanation:
The reason is that the transportation cost is connected with the weight of the product whereas the profit of the profit will diminish if the value to weight is low which means that the profit generated is very low which will be paid off to transport the product. So the option C is correct.
Option A is not connected with transportation cost which turns the profitable products into unprofitable products due to its high cost.
Option B is opposite of option C hence both are incorrect.
Option D is incorrect because if the product is only produced in one region then it will be the only firm offering that product which means it can price its product geographically to adjust the transportation cost. Hence it is also not connected with the transportation cost which turns the profitable products into unprofitable products due to its high cost.
Answer:
I think the answer is $1,500.
Explanation:
I hope this helps. If the answer is wrong then sorry and you don't have to give me the points. In here I think I did the calculation wrong.
Answer:
108,280.22
Explanation:
Certainty equivalent is solved by taking the inverse utility function from the expected utility of a random wealth variable
U(x) = x^1/4
U^-1(x) = x^4
U^-1(x) === x^4
CE(x) = x^4
Salary Bonus Total income U(x)= x^(1/4) P(x) U(x)*P(x)
80000 0 80000 16.82 1/7 2.4
80000 10000 90000 17.32 1/7 2.47
80000 20000 100000 17.78 1/7 2.54
80000 30000 110000 18.21 1/7 2.6
80000 40000 120000 18.61 1/7 2.66
80000 50000 130000 18.99 1/7 2.71
80000 60000 140000 19.34 1/7 <u>2.76</u>
Sum <u>18.14</u>
CE(x) = 18.14^4
CE(x) = 108280.22
So therefore, the certainty equivalent of this job offer is 108,280.22
Answer:
the expected return from the investment is higher than that of those investments whose standard deviation is greater than zero.
Explanation:
As for the coefficient of variation which clearly defines the difference in values from the mean value in the data set.
It clearly defines as standard deviation/mean.
Where standard deviation is 0 the coefficient will also be 0 which shall represent the risk associated with it.
The least the coefficient of variation the least the risk with maximum return.
Thus, the correct statement will be concluding that the expected return from this investment will be higher than the returns from the project in which standard deviation is more than 0.
