Ms. Phy Nance, a project analyst at DROF Motor Co., would like her project included in next year’s capital budget. According to her report, the new equipment would cost $185,217 and its projected cash flows would be as follows:
Year 140,000
Year 250,000
Year 353,000
Year 453,000
Year 570,000
The cost of capital is 12%
Below is the cash flow as given in the question:
Year 0 (-185,217) Year 1 - 40,000 Year 2 - 50,000 Year 3 - 53,000 Year 4 - 53,000 Year 5 - 70,000
a) NPV = -C0 + C1 / [ (1 + i)^1 ] +C2 / [ (1 + i)^2 ] +C3 / [ (1 + i)^3 ] +C4 / [ (1 + i)^4 ] +C5 / [ (1 + i)^5 ]
= -185,217+ 40,000 / [ (1 + 0.12)^1 ] +50,000 / [ (1 + 0.12)^2 ] +53,000 / [ (1 + 0.12)^3 ] +53,000 / [ (1 + 0.12)^4 ] +70,000 / [ (1 +0.12)^5 ]
= -185,217 + 35714.28 + 39,859.69 + 37724.35 + 33682.45 + 39719.87
= 1483.64
We can also do this NPV calculation in excel easily. Since NPV is positive we should accept the project
b. Yes this procedure is correct. These are the cost needed to start the project and are classified as initial investment outlay. Therefore, these are relevant cashflows for the analysis.
C. This is the opportunity cost and should be included. The cash flow for each year will be subtracted by $9,000
Year 0 = - 185,217
Year 1 - 40,000 - $9,000 = 31,000
Year 2 - 50,000 - $9,000 = 41,000
Year 3 - 53,000 - $9,000 = 44,000
Year 4 - 53,000 - $9,000 = 44,000
Year 5 - 70,000 - $9,000 = 61,000
Now, Calculate NPV with the new cash flow and with above formula as used for question "a" or Excel, we will get NPV as,
NPV = -C0 + C1 / [ (1 + i)^1 ] +C2 / [ (1 + i)^2 ] +C3 / [ (1 + i)^3 ] +C4 / [ (1 + i)^4 ] +C5 / [ (1 + i)^5 ]
= -185,217+ 31,000 / [ (1 + 0.12)^1 ] +41,000 / [ (1 + 0.12)^2 ] +44,000 / [ (1 + 0.12)^3 ] +44,000 / [ (1 + 0.12)^4 ] +61,000 / [ (1 +0.12)^5 ]
= -185,217 + 27678.57 + 32684.94 + 31318.33 + 27962.79+ 34613.03
= -30,959.34
Still NPV is Negative and we should not accept the project.
d) This is not correct and should be revered. All overhead costs are not relevant in NPV analysis. Only the incremental overhead costs due to a project are relevant. Overhead costs are not relevant if total overhead cash flows remain the same
e) After adjustment below will be the cashflows
Year 0 = - 185,217
Year 1 - 40,000 - $9,000 + 3000= 34,000
Year 2 - 50,000 - $9,000 + 3000= 44,000
Year 3 - 53,000 - $9,000 +3,000= 47,000
Year 4 - 53,000 - $9,000 +3,000= 47,000
Year 5 - 70,000 - $9,000 + 3,000 = 64,000
NPV = -C0 + C1 / [ (1 + i)^1 ] +C2 / [ (1 + i)^2 ] +C3 / [ (1 + i)^3 ] +C4 / [ (1 + i)^4 ] +C5 / [ (1 + i)^5 ]
= -185,217+ 34,000 / [ (1 + 0.12)^1 ] +44,000 / [ (1 + 0.12)^2 ] +47,000 / [ (1 + 0.12)^3 ] +47,000 / [ (1 + 0.12)^4 ] +64,000 / [ (1 +0.12)^5 ]
= -185,217+ 30357.14 + 35076.53+ 33453.67+ 29869.34+ 36315.31
= -20,145
Therefore, project should not be accepted
Answer parts a through e regarding the following investment project. Ms. Phy Nance, a project analyst...
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