In: Finance
Temple Corp is considering a new project whose data are shown below. The equipment that would be used has a 3-year tax life, would be depreciated by the straight-line method over its 3-year life, and would have a zero salvage life. No change in net operating working capital would be required. Revenues and other operating costs are expected to be constant over the project's 3-year life. What is the project's NPV?
Risk-adjusted WACC | 10.0% |
Net investment cost (depreciable basis) | $65,000 |
Straight-line depr. rate | 33.333% |
Sales revenues, each year | $71,000 |
Annual operating costs (excl. depr) | $25,000 |
Tax rate | 35.0% |
Group of answer choices
$28,215
$25,393
$25,958
$23,136
Annual Operating cash flow (OCF)
Operating cash flow (OCF) = [(Revenue – Costs) x (1 – Tax rate)] + [Depreciation x Tax rate]
= [($71,000 - $25,000) x (1 – 0.35)] + [($65,000 x 33.333%) x 0.35]
= [$46,000 x 0.65] + [$21,667 x 0.35]
= $29,900 + $7,583
= $37,483
Project’s Net Present Value (NPV)
Year |
Annual cash flows ($) |
Present Value Factor (PVF) at 10.00% |
Present Value of annual cash flows ($) [Annual cash flow x PVF] |
1 |
37,483 |
0.909091 |
34,075 |
2 |
37,483 |
0.826446 |
30,978 |
3 |
37,483 |
0.751315 |
28,162 |
TOTAL |
93,215 |
||
Net Present Value (NPV) = Present Value of annual cash inflows – Initial Investment
= $93,215 - $65,000
= $28,215
Hence, the Project’s Net Present Value (NPV) will be $28,215
NOTE
The Formula for calculating the Present Value Factor is [1/(1 + r)n], Where “r” is the Discount/Interest Rate and “n” is the number of years.