Answer:
$51,164
Explanation:
The project's terminal cash flow is basically the cash flow of the project's last year.
depreciable value = $80,000 + $6,000 - $23,031 = $62,969
depreciation expense per year = $62,969 / 5 = $12,593.80 per year
net cash flow year 5 = [(savings - depreciation expense) x (1 - tax rate)] + depreciation expense + salvage value + recovery of net working capital = [($28,000 - $12,593.80) x (1 - 35%)] + $12,593.80 + $23,031 + $5,525 = $51,163.83 ≈ $51,164
Answer:
The correct option is Dana might be indifferent between C, A, and B.
Explanation:
Note: See the attached photo for the indifference curve showing points A, B and C.
The answer can be explained using an indifference curve.
An indifference curve is a graph that depicts the combination of two commodities that provide equal satisfaction or utility to the consumer. A consumer is indifferent between the two commodities at each point on an indifference curve because all points on the curve provide him with the same level of satisfaction or utility.
In the attached photo, bundles A, B and C are plotted as points on the same indifference curve (IC). Since points A, B and C are on the same IC, it therefore implies that Dana might be indifferent between C, A, and B.
Therefore, the correct option is Dana might be indifferent between C, A, and B.
After the segmenting and defining their target markets, the next step that the retailers should take into consideration is the type of goods that they are going to sell. This answers the question, "What?" For example, being located near the schools, their target market are the students and they should also consider what type of goods are the students mostly in need of.
Answer:
The correct answer is B.
Explanation:
Giving the following information:
Initial investment= $270,000
Cash flow= $60,000
Number of years= 5
Discount rate= 12%
<u>To calculate the net present value (NPV), we need to use the following formula:</u>
NPV= -Io + ∑[Cf/(1+i)^n]
∑[Cf/(1+i)^n]:
Cf1= 60,000/1.12= 53,571.43
Cf2= 60,000/1.12^2= 47,831.63
.....
Cf5= 60,000/1.12^5= 34,045.61
∑[Cf/(1+i)^n]= 216,286.57
<u>Now, the NPV:</u>
NPV= -270,000 + 216,286.57
NPV= -53,713.43
