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Anton [14]
3 years ago
13

Winston Clinic is evaluating a project that costs $52, 125 and has expected net cash inflows of $12,000 per year for eight years

. The first inflow occurs one year after the cost outflow, and the project has a cost of capital of 12 percent. What is the project's payback? What is the project's NPV? Its IRR? Its MIRR? Is the project financially acceptable? Explain your answer.
Business
1 answer:
kvv77 [185]3 years ago
5 0

Answer:

Payback period (years):  4.23  years

NPV: $6,685  

IRR: 16%

MIRR: 14%

The project is financially acceptable because IRR and MIRR is greater than cost of capital

Explanation:

Payback period is calculating the number of year when cash inflow can cover cash outflow (regardless the present value of cash inflow).

As we can easily estimate, cash inflow in 5 year can cover the investment.

Then payback period = 4 years + 12000/52,125 = 4.23 years

We can use excel to calculate NPV, IRR, MIRR in the formula as below

Net present value of project: NPV=(discounting rate, cash outflow, cash inflow) = (12%, -52125,12000,12000......,12000) = $6,685

Internal rate of return: IRR= (cash outflow, cash inflow) = ( -52125,12000,12000,......,12000) = 16%

Modified internal rate of return: MIRR = (cash outflow, cash inflow, IRR, cost of capital) = (-52125,12000,12000......,12000,16%,12%) = 14%

<em>Please see attachment for more details.</em>

Download xlsx
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4 years ago
CSM Machine Shop is considering a four-year project to improve its production efficiency. Buying a new machine press for $375,00
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Answer:

the company should buy and install the press because the NPV of the project is positive ($73,133.75)

Explanation:

the MACRS 5 year depreciation:

  1. $375,000 x 20% = $75,000
  2. $375,000 x 32% = $120,000
  3. $375,000 x 19.2% = $72,000
  4. $375,000 x 11.52% = $43,200
  5. $19,800, since salvage value at year 5 is $45,000
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salvage value $45,000

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  1. cash flow year 1 = {($142,000 - $15,000 - $75,000) x (1 - 34%)} + $75,000 = $109,320
  2. cash flow year 2 = {($142,000 - $2,000 - $120,000) x (1 - 34%)} + $120,000 = $133,200
  3. cash flow year 3 = {($142,000 - $2,000 - $72,000) x (1 - 34%)} + $72,000 = $116,880
  4. cash flow year 4 = {($142,000 - $2,000 - $43,200) x (1 - 34%)} + $43,200 = $107,088
  5. cash flow year 5 = {($142,000 - $2,000 - $19,800) x (1 - 34%)} + $19,800 + $45,000 = $144,132

the NPV of the project = -$375,000 + $109,320/1.11 + $133,200/1.11² + $116,880/1.11³ + $107,088/1.11⁴ + $144,132/1.11⁵ = $73,133.75

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