In: Finance
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%.
1.What is the NPV of the project? (Use the APV method)
1. Required Rate of Return (Cost of Capital to be used in New Project) = Weight * Cost of Capital
Required Rate of Return = 0.80 * 15.58% + 0.20 * 3%
= 12.46% + 0.60%
= 13.06%
2. Calculation of Depreciation and WDV at every year
Year | Opening WDV | Depreciation | Closing WDV |
1 | 96,000.00 | 16,800.00 | 79,200.00 |
2 | 79,200.00 | 27,720.00 | 51,480.00 |
3 | 51,480.00 | 18,018.00 | 33,462.00 |
4 | 33,462.00 | 11,712.00 | 21,750.00 |
5 | 21,750.00 | 7,613.00 | 14,137.00 |
6 | 14,137.00 | 4,948.00 | 9,189.00 |
7 | 9,189.00 | 3,216.00 | 5,973.00 |
8 | 5,973.00 | 2,091.00 | 3,882.00 |
9 | 3,882.00 | 1,359.00 | 2,523.00 |
93,477.00 |
Profit on Sale of Fixed Assets = 12000 - 2523 = 9477
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 | - | - | - | - | - | - | - | - | $ 9,477.00 |
Interest Cost | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 576.00 | $ 403.20 | $ 172.80 |
Depreciation | $ 16,800.00 | $ 27,720.00 | $ 18,018.00 | $ 11,712.00 | $ 7,613.00 | $ 4,948.00 | $ 3,216.00 | $ 2,091.00 | $ 1,359.00 |
Profit before Tax | $ 14,624.00 | $ 5,304.00 | $ 16,686.00 | $ 24,756.00 | $ 30,707.00 | $ 35,317.00 | $ 39,091.00 | $ 42,532.80 | $ 55,223.20 |
Less: Tax @ 40% | $ 5,850.00 | $ 2,122.00 | $ 6,674.00 | $ 9,902.00 | $ 12,283.00 | $ 14,127.00 | $ 15,636.00 | $ 17,013.00 | $ 22,089.00 |
Profit after Tax | $ 8,774.00 | $ 3,182.00 | $ 10,012.00 | $ 14,854.00 | $ 18,424.00 | $ 21,190.00 | $ 23,455.00 | $ 25,519.80 | $ 33,134.20 |
Add: Depreciation | $ 16,800.00 | $ 27,720.00 | $ 18,018.00 | $ 11,712.00 | $ 7,613.00 | $ 4,948.00 | $ 3,216.00 | $ 2,091.00 | $ 1,359.00 |
Less: Profit on Sale of Machine | - | - | - | - | - | - | - | - | $ 9,477.00 |
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 | $ 25,574.00 | $ 30,902.00 | $ 28,030.00 | $ 26,566.00 | $ 26,037.00 | $ 26,138.00 | $ 20,911.00 | $ 19,930.80 | $ 31,256.20 |
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 | $ 22,620.00 | $ 24,175.00 | $ 19,394.00 | $ 16,258.00 | $ 14,094.00 | $ 12,515.00 | $ 8,856.00 | $ 7,466.00 | $ 10,355.00 |
4. Calculation of NPV
NPV = Total Discounted Cash Flows - Initial Cash Outflows
= $135,733 - $ 96,000 = $39,733