In: Accounting
DIY is considering a project that lasts for 9 years. The company currently has debt/equity ratio of 0.25, cost of equity of 15.58%, and cost of debt of 5%. The project requires a machine that costs $96,000 and has a CCA rate of 35%. The salvage value is $12,000 at year 9 and the asset class terminates since the machine is the only asset in the class. The machine will generate $32,000 before-tax cash flow in the first year, which grows at 5% per year. The corporate tax rate is 40%. The project will be financed by 80% internal equity and 20% new borrowing. Due to the pandemic, the government will offer a subsidized loan at 3% but require repaying 30%, 40% and 30% of the loan at the end of year 7, 8 and 9, respectively. The flotation cost of new borrowing is 6%. What is the NPV of the project? (Use the APV method)
Given capital borrowing options given
If 100%
cost of equity =0.25%
cost of debt=5%
debt :equity=15.28%
but finally DIY considered to bring capital as
80%=Equity, 20%=debt
so cost of new capital
(Cost of Capital for New Project) = 80% of equity+20%of debt
Cost of capital = 0.80 * 15.58% + 0.20 * 3%
= 12.46% + 0.60%
= 13.06%
2. Salvage value is given at end so depreciation to be find out and at end profit/loss transferred to profit and loss account
Here assumption taken is machinery purchased at the starting of the year so full depreciation provided
Calculation of Depreciation and WDV at every year @35%
Year | Opening WDV | Depreciation | Closing WDV |
1 | 96,000 | 29,400 | 66,600 |
2 | 66,600 | 23,310 | 43,290 |
3 | 43,290 | 15,152 | 28,138 |
4 | 28,138 | 9,848 | 18,290 |
5 | 18,290 | 6,401 | 11,488 |
6 | 11,488 | 4,161 | 7,728 |
7 | 7,728 | 2,705 | 5,023 |
8 | 5,023 | 1,758 | 3,265 |
9 | 3,265 | 1,143 | 2,122 |
93,878 |
Profit on Sale of Fixed Assets = 12,000 - 2,122= 9,878
3. Discounted Cash Flows
Year | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 |
Cash Flows | $ 32,000.00 | $ 33,600.00 | $ 35,280.00 | $ 37,044.00 | $ 38,896.00 | $ 40,841.00 | $ 42,883.00 | $ 45,027.00 | $ 47,278.00 |
Profit on Sale of Machine | - | - | - | - | - | - | - | - | $ 9,878.00 |
Interest Cost | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 403.20 | $ 172.80 |
Depreciation | $ 29,400.00 | $ 23,310.00 | $ 15,152.00 | $ 9,848.00 | $ 6,401.00 | $ 4,161.00 | $ 2,705.00 | $ 1,758.00 | $ 1,143.00 |
Profit before Tax | $ 2,024.00 | $ 9714.00 | $ 19,552.00 | $ 26,620.00 | $ 31,919.00 | $ 36,104.00 | $ 39,602.00 | $ 42,865.80 | $ 55,840.20 |
Less: Tax @ 40% | $ 810.00 | $ 3886.00 | $ 7821.00 | $ 10,648.00 | $ 12,768.00 | $ 14,442.00 | $ 15,841.00 | $ 17,146.00 | $ 22,336.00 |
Profit after Tax | $ 1,214.00 | $ 5,828.00 | $ 11,731.00 | $ 15,972.00 | $ 19,151.00 | $ 21,662.00 | $ 23,761.00 | $ 25,719.80 | $ 33,504.20 |
Add: Depreciation | $ 29,400.00 | $ 23,310.00 | $ 15,152.00 | $ 9,848.00 | $ 6401.00 | $ 4,161.00 | $ 2,705.00 | $ 1,758.00 |
$1,143.00 |
Less: Profit on Sale of Machine | - | - | - | - | - | - | - | - | $ 9,878.00 |
Less: Repayment of Loan | - | - | - | - | - | - | $ 5,760.00 | $ 7,680.00 | $ 5,760.00 |
Add: Salvage Value of Machine | - | - | - | - | - | - | - | - | $ 12,000.00 |
Cash Flows from Project | $ 30,614.00 |
$ 29,138.00 |
$ 26,883.00 | $ 25,820.00 | $ 25552.00 | $ 25,823.00 | $ 20,706.00 | $ 19,797.80 | $ 31,009.20 |
Present Value Factor @ 13.06% | 0.8845 | 0.7823 | 0.6919 | 0.6120 | 0.5413 | 0.4788 | 0.4235 | 0.3746 | 0.3313 |
Discounted Cash Flows | $ 27,078.00 | $ 22,795.00 | $ 18,600.00 | $ 15,802.00 | $ 13,831.00 | $ 12,364.00 | $ 8,769.00 | $ 7,416.00 | $ 10,273.00 |
4. Calculation of NPV
NPV = Total Discounted Cash Flows - Initial Cash Outflows
= $136,928- $ 96,000 = $40,928