Solution: Annual Saving = $275,000
Tax rate = 20%
After-tax annual savings = Annual Savings *(1-tax rate%) = 275000*(1-20%) = $220,000
t=0 | t=1 | t=2 | t=3 | t=4 | t=5 | |
Savings | $ 2,75,000 | $ 2,75,000 | $ 2,75,000 | $ 2,75,000 | $ 2,75,000 | |
Tax Expense | $ 55,000 | $ 55,000 | $ 55,000 | $ 55,000 | $ 55,000 | |
After-tax Savings | $ 2,20,000 | $ 2,20,000 | $ 2,20,000 | $ 2,20,000 | $ 2,20,000 |
Depreciation Expense = Depreciation Rate*Initial Cost
Initial Cost = $600,000
3 year MACRS schedule | Rates | Depreciation Amount |
Year 1 | 33.33% | $ 1,99,980 |
Year 2 | 44.45% | $ 2,66,700 |
Year 3 | 14.81% | $ 88,860 |
Year 4 | 7.41% | $ 44,460 |
Thus, Asset schedule is calculated as:
t=0 | t=1 | t=2 | t=3 | t=4 | t=5 | |
Asset Value | $ 6,00,000 | $ 4,00,020 | $ 1,33,320 | $ 44,460 | $ - | $ - |
Since, the asset is sold for $75,000 at the end of year 5, hence, there will be profit/gain on selling the machinery.
Gain on Sale of Asset = Selling Price - Book Value of Asset (as per asset schedule)
= 75000 - 0 = $75,000
Thus, this gain would lead to tax expense at a tax rate of 20%
Tax Expense in Year 5 = 75000 * 20% = $15,000
Cash flows for Net Working Capital:
t=0 | t=1 | t=2 | t=3 | t=4 | t=5 | |
Net Working Capital | -15000 | -4000 | -4000 | -4000 | -4000 | 31000 |
Since, the whole Working Capital invested is reversed in year 5, thus, the cash flow in year 5 = 31000
The net cash flows are as follows:
t=0 | t=1 | t=2 | t=3 | t=4 | t=5 | |
Costing | $ -6,00,000 | |||||
After-tax Savings | $ 2,20,000 | $ 2,20,000 | $ 2,20,000 | $ 2,20,000 | $ 2,20,000 | |
Depreciation | $ 1,99,980 | $ 2,66,700 | $ 88,860 | $ 44,460 | 0 | |
Net Working Capital | $ -15,000 | $ -4,000 | $ -4,000 | $ -4,000 | $ -4,000 | $ 31,000 |
Salvage Value | $ 75,000 | |||||
Tax on Sale of Machinery | $ -15,000 | |||||
Net Cash Flows | $ -6,15,000 | $ 4,15,980 | $ 4,82,700 | $ 3,04,860 | $ 2,60,460 | $ 3,11,000 |
Using NPV function in excel, = NPV(expected return on project, Cash Flows) + Initial Investent
NPV of the Project = $829,119.06
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