In: Finance
You must evaluate a proposal to buy a new milling machine. The base price is $191,000, and shipping and installation costs would add another $18,000. The machine falls into the MACRS 3-year class, and it would be sold after 3 years for $95,500. The applicable depreciation rates are 33%, 45%, 15%, and 7%. The machine would require a $6,000 increase in net operating working capital (increased inventory less increased accounts payable). There would be no effect on revenues, but pretax labor costs would decline by $40,000 per year. The marginal tax rate is 35%, and the WACC is 10%. Also, the firm spent $5,000 last year investigating the feasibility of using the machine.
A. How should the $5,000 spent last year be handled?
B. What is the initial investment outlay for the machine for capital budgeting purposes, that is, what is the Year 0 project cash flow? Round your answer to the nearest cent.
C. What are the project's annual cash flows during Years 1, 2, and 3? Round your answer to the nearest cent. Do not round your intermediate calculations.
Year 1 $_______
Year 2 $_______
Year 3 $_______
D. Should the machine be purchased?
a.I.Sunk cost and does not represent incremental cash flow and should not be included
a.Initial Investment Outlay = Base Price + Modification cost + Increase in Working Capital
= -191,000-18,000-6,000
= -$215,000
b.Annual Cash Flows:
Year 1 |
2 |
3 |
|
Savings in Cost |
40,000 |
40,000 |
40,000 |
Less: Depreciation |
68,970 |
94,050 |
31,350 |
Net Savings |
-28,970 |
-54,050 |
8,650 |
Less: Tax @35% |
-10,139.5 |
-18,917.5 |
3,027.5 |
Income after Tax |
-18,830.5 |
-35,132.5 |
5,622.5 |
Add: Depreciation |
68,970 |
94,050 |
31,350 |
Cash Flow |
50,139.5 |
58,917.5 |
36,972.5 |
Add: After tax salvage value |
67,195.5 |
||
Recovery of Working capital |
6,000 |
||
Cash Flow |
50,139.5 |
58,917.5 |
110,168 |
Note: Written down value of machine = 209,000*7% = $14,630
Sale Price = $95,500
Gain on Sale = $80,870
Tax on Gain = $28,304.5
After tax salvage value = 95,500 – 28,304.5 = $67,195.5
c.NPV = Present value of cash inflows – present value of cash outflows
= 50,139.5*PVF(10%, 1 year) + 58,917.5*PVF(10%, 2 years) + 110,168*PVF(10%, 3 years) – 215,000
= 50,139.5*0.909 + 58,917.5*0.826 + 110,168*0.751 – 215,000
= -$38,021.17
No, should not be purchased (since NPV is negative)