A 10-yr project has an initial cost of $500,000 for fixed assets. The fixed assets will be depreciated to a $0 book value using a 20-yr straight line depreciation method.
Each year, annual revenue is $60,000 and cost is $10,000.
After 10 years, you will terminate the project. You expect to sell the the fixed assets for $300,000.
The project is financed by 40% equity and 60% debt. The required rate of return on equity is 7% and the borrowing cost is 3%.
Assume the tax rate is 25%.
What is the project's NPV?
Group of answer choices
-51,056
21,937
29,441
43,662
WACC = Cost of equity * weight of equity + cost of debt * (1-tax%) * Weight of debt = 7%*40% + 3%*(1-25%)*60% = | 4.15% |
Revenue | 60000 |
(-) Cost | 10000 |
(-) Depreciation [ 500000/20 ] | 25000 |
Profit before tax | 25000 |
(-) Tax@ 25% | 6250 |
Net income | 18750 |
(+) Depreciation | 25000 |
Annual cashinflow | 43750 |
Depreciation for 10 years = 25000 * 10 = | 250000 |
Book value at the end of 10 years = Cost - Depreciation for 10 years = 500000 - 250000 = | 250000 |
Gain on sale = Cost - Book value at the end of 10 years = 300000 - 250000 = | 50000 |
After tax salvage value = Sales value - ( Gain on sale * Tax% ) = 300000 - (50000*25%) = | 287500 |
NPV = 43750*(1-(1+4.15%)^-10)/4.15% + 287500/(1+4.15%)^10 - 500000 = | 43662 |
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