The solution for this problem is:
Let x be the number of months; and
Let y be the amount paid
We know that m is $199 per month and the two other given are
6 months and 2694.
y = 199 (x -6) + 2694
y = 199 (36 -6) + 2694
y = 199 (30) + 2694
y = 8664
Mr. Scott paid $8664 after 3 years.
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Answer:
a. The division’s basic earning power ratio is above the average of other firms in its industry.
Explanation:
All the rest of the option in the question results in less efficiency of the company's division. In order to achieve a better grade Option A is the only choice.
Answer: (B) The total product offering
Explanation:
According to the question, Darius is evaluating the total offering of the products by comparing each products such as bedside table, beds and the dresses with the other brands.
By comparing one brand with the other brands, he evaluating the products price, warranty and the reputation.
The total product offering is basically defined as the amount of the total products offered as the final output. The consumers are evaluating each product before busying the product.
Therefore, Option (B) is correct.
Answer:
Using EMV analysis, the number of units of the new product should be purchased for resale = Purchase 7.
The maximum EMV of profit you can make is 270.
Explanation:
We can use the following method to solve the given problem
Solution:
Using EMV analysis,
EMV (Purchase 6 for resale)= 6(40)(0.1) + 6(40)(0.4) + 6(40)(0.5)=240
EMV (Purchase 7 for resale) = [6(40)-60](0.1) +7(40)(0.4) + 7 (40)(0.5) = 270
EMV (Purchase 8 for resale) = [6(40)-2(60)] (0.1) + [7 (40) - 60] (0.4) + 8(40)(0.5)= 260
Largest EMV= 270; Choose to purchase 7 units for resale.
Answer: increase
Explanation:
You have a portfolio that consists of equal amounts of IBM stock and Treasury bills. If you replace one-third of Treasury bills with more IBM stock , the expected portfolio return will increase, ceteris paribus
The expected return for a particular investment are the returns which a an investor expects when he or she invests in a particular investment. In the above scenario, there'll be an increase in the expected portfolio return.
