In: Finance
New-Project Analysis
The Campbell Company is considering adding a robotic paint sprayer to its production line. The sprayer's base price is $930,000, and it would cost another $24,000 to install it. The machine falls into the MACRS 3-year class, and it would be sold after 3 years for $620,000. The MACRS rates for the first three years are 0.3333, 0.4445, and 0.1481. The machine would require an increase in net working capital (inventory) of $14,500. The sprayer would not change revenues, but it is expected to save the firm $392,000 per year in before-tax operating costs, mainly labor. Campbell's marginal tax rate is 25%. (Ignore the half-year convention for the straight-line method.) Cash outflows, if any, should be indicated by a minus sign. Do not round intermediate calculations. Round your answers to the nearest dollar.
What is the Year-0 net cash flow?
$
What are the net operating cash flows in Years 1, 2, and 3?
Year 1: | $ |
Year 2: | $ |
Year 3: | $ |
What is the additional Year-3 cash flow (i.e, the after-tax salvage and the return of working capital)?
$
If the project's cost of capital is 11%, what is the NPV of the project?
$
a.Initial Investment Outlay = Base Price + Modification cost + Increase in Working Capital
= 930,000+24,000 +14,500
= -$968,500 since outflow
Year 1 | 2 | 3 | |
Savings in Cost | 392,000 | 392,000 | 392,000 |
Less: Depreciation | 317,968 | 424,053 | 141,287 |
Net Savings | 74,032 | -32,053 | 250,713 |
Less: Tax @25% | 18,507.95 | -8,013.25 | 62,678.15 |
Income after Tax | 55,523.85 | -24,039.75 | 188,034.45 |
Add: Depreciation | 317,968 | 424,053 | 141,287 |
Net Operating Cash flow | 373,492.05 | 400,013.25 | 329,321.85 |
Add: After tax salvage value | 482,672.85 | ||
Recovery of Working capital | 14,500 | ||
Additional Year 3 cash flow | 497,173 | ||
Total cash flow | 373,492.05 | 400,013.25 | 826,494.70 |
Written down value | 70,691 |
Sales Price | 620000 |
Gain on Sale | 549,309 |
Less: Tax | 137327.15 |
After tax salvage value | 482672.85 |
c.NPV = Present value of cash inflows – present value of cash outflows
= 373492*PVF(11%, 1 year) + 400,013*PVF(11%, 2 years) + 826495*PVF(11%, 3 years) – 968,500
= 373492*0.901 + 400,013*0.812+ 826495*0.731 – 968500
= $296,995