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Integrative Investment decision Holday Manufacturing is considering the replacement of an existing machine. The new machine costs $1.27 million and requires installation costs of $153,000. The existing machine can be sold currently for $193,000 before taxes. It is 2 years old, cost $794,000 new, and has a $381,120 book value and a remaining useful life of 5 years. It was being depreciated under MACRS using a 5-year recovery period EE and therefore h the final 4 years of depreciation remaining. If it is held for 5 more years, the machines market value at the end of year 5 will be $0. Over its 5-year life, the new machine should reduce operating costs by $349,000 per year. The new mach will be depreciated under MACRS using a 5-year recovery period. The new machine can be sold for S199,000 net of removal and cleanup costs at the end of 5 years. An increased investment in net working capital of $24,000 wi be neec to support operations if the new machine is acquired Assume that the firm has adequate operating income against which to deduct any loss experienced on the sale of the existing machine. The firm has a 9.4% cost of capital and is sub to a 40% tax rate a. Develop the net cash flows needed to analyze the proposed replacement. b. Determine the net present value (NPV) of the proposal. c. Determine the internal rate of return (IRR) of the proposal. d. Make a recommendation to accept or reject the replacement proposal, and justify your answer e. What is the highest cost of capital that the firm could have and still accept the proposal? Data Table Click on the icon located on the top-right corner of the data table below in order to copy its contents into a spreadsheet.) a. Develop the relevant cash flows needed to analyze the proposed replacement. Calculate the initial investment: (Round to the nearest dollar.) Rounded Depreciation Percentages by Recovery Year Using MACRS for First Four Property Classes Cost of the new machine Installation cost Installed cost of new asset Proceeds from sale of existing machine$ Tax on sale of existing machine Total after-tax proceeds from sale Increase in net working capital Percentage by recovery year Recovery year years 33% 45% 15% 5 years 20% 32% 19% 12% 12% 5% 7 years 14% 25% 18% 12% 9% 10 years 10% 18% 14% 12% 9% 8% 9% 4% Initial investmant 10 Enter any number in the edit fields and then click Check Answer 4% 100% Totals 100% 100% 100%

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Answer #1
a) Cost of the new machine 1270000
Installation cost 153000
Installed cost of new asset 1423000
Proceeds from sale of existing machine 193000
Tax shield on sale of existing machine 75248
Total after tax proceeds from sale -268248
Increase in net working capital 24000
Initial investment 1178752
Operating cash flows: 0 1 2 3 4 5
Savings in operating costs 349000 349000 349000 349000 349000
Incremental depreciation:
Depreciation on new machine 284600 455360 270370 170760 170760 71150 1423000
Depreciation on old machine 150860 95280 95280 39700 0 412880 794000
Incremental depreciation 133740 360080 175090 131060 170760
Net savings before tax 215260 -11080 173910 217940 178240
Tax at 40% 86104 -4432 69564 87176 71296
Incremental NOPAT 129156 -6648 104346 130764 106944
Add: Incremental depreciation 133740 360080 175090 131060 170760
Annual OCF 262896 353432 279436 261824 277704
Terminal non operating cash flows:
Salvage value of new machine 199000
Book value 71150
Gain 127850
Tax at 40% 51140
After tax salvage value of new machine 147860
After tax salvage value of old machine 0
Release of NWC 24000
171860
b) NPV:
Annual OCF 262896 353432 279436 261824 277704
Initial investment 1178752
Terminal non operating cash flows -171860
Annual project cash flows -1178752 262896 353432 279436 261824 449564
PVIF at 9.4% (PVIF = 1/1.094^n) 1 0.91408 0.83554 0.76374 0.69812 0.63814
PV at 9.4% -1178752 240307 295305 213418 182785 286883 39946
NPV 39946
c) IRR is that discount rate for which NPV is 0. This has to be found out by trial and error by applying different
discount rates to get 0 NPV.
PVIF at 11% 1 0.90090 0.81162 0.73119 0.65873 0.59345
PV at 11% -1178752 236843 286853 204321 172472 266794 -11468
The IRR lies between 9.4% and 11%. The value of IRR, by simple interpolation, is:
IRR = 9.4+1.6*39946/(39946+11468) = 10.64%
d) As the NPV is positive, the replacement can be made.
e) Highest cost of capital possible = IRR = 10.64%.
This will give 0 NPV.
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