Question: FuncoLand has developed an efficient, new cloud server that that it can sell to other corporations to boost online operations and stability. For FuncoLand, it
FuncoLand has developed an efficient, new cloud server that that it can sell to other corporations to boost online operations and stability. For FuncoLand, it would cost $10,000,000 at Year 0 to buy the equipment necessary to manufacture the server. The project would require net working capital at the beginning of each year in an amount equal to 10% of the years projected sales; for example, NWC0 = 10% (Sales1). The servers would sell for $24,000 per unit, and specialists estimate that variable costs would amount to $17,500 per unit. After Year 1, the sales price and variable costs will increase at the inflation rate of 3%. The companys nonvariable costs would be $1,000,000 at Year 1 and would increase at the inflation rate each year thereafter. The server project would have a life of 4 years. If the project is undertaken, it must be continued for the entire 4 years. Also, the projects returns are expected to be highly correlated with returns on the firms other assets. The firm believes it could sell 1,000 units per year. The equipment would be depreciated over a 5-year period, using MACRS rates (see page 500). The estimated market value of the equipment at the end of the projects 4-year life is $500,000. FuncoLands federal-plus-state tax rate is 30%. Its cost of capital is 10%.
| Input Data | |
| Equipment cost | $1,000,000 |
| Net operating working capital/Sales | 10% |
| First year sales (in units) | 1000 |
| Sales price per unit | $24,000 |
| Variable cost per unit (excl. depr.) | $17,500 |
| Nonvariable costs (excl. depr.) | $1,000,000 |
| Market value of equipment at Year 4 | $500,000 |
| Tax rate | 30% |
| WACC | 10% |
| Inflation in prices and costs | 3% |
Sales Revenue
| Year | 0 | 1 | 2 | 3 | 4 |
| Units sold | 1,000 | 1,000 | 1,000 | 1,000 | |
| Sales price per unit (excl. depr.) | $24,000.00 | $24,720.00 | $25,461.60 | $26,225.45 | |
| Variable costs per unit (excl. depr.) | $17,500.00 | $18,025.00 | $18,565.75 | $19,122.72 | |
| Nonvariable costs (excl. depr.) | $1,000,000.00 | $1,030,000.00 | $1,060,900.00 | $1,092,727.00 | |
| Variable costs | $17,500,000.00 | $18,025,000.00 | $18,565,750.00 | $19,122,722.50 | |
| Sales revenue | $24,000,000.00 | $24,720,000.00 | $25,461,600.00 | $26,225,448.00 | |
| Net Operating Working Capital | $24,000,000.00 | $24,720,000.00 | $25,461,600.00 | $26,225,448.00 | $0.00 |
Salvage
| Year | 0 | 1 | 2 | 3 | 4 |
| Basis for depreciation | $10,000,000.00 | ||||
| Annual equipment depr. rate | 20.00% | 32.00% | 19.20% | 11.52% | |
| Annual depreciation expense | $2,000,000.00 | $3,200,000.00 | $1,920,000.00 | $1,152,000.00 | |
| Ending Bk Val: Cost Accum Dep'rn | $10,000,000.00 | $8,000,000.00 | $4,800,000.00 | $2,880,000.00 | $1,728,000.00 |
| Salvage value | $500,000.00 | ||||
| Profit (or loss) on salvage | -$1,228,000.00 | ||||
| Tax on profit (or loss) | -$368,400.00 | ||||
| Net cash flow due to salvage | $868,400.00 |
Cash Flow Info
| Years | 0 | 1 | 2 | 3 | 4 |
| Sales revenue (per 1,000 units) | $24,000,000.00 | $24,720,000.00 | $25,461,600.00 | $26,225,448.00 | |
| Variable costs (per 1,000 units) | $17,500,000.00 | $18,025,000.00 | $18,565,750.00 | $19,122,722.50 | |
| Nonvariable operating costs | $1,000,000.00 | $1,030,000.00 | $1,060,900.00 | $1,092,727.00 | |
| Depreciation (equipment) | $2,000,000.00 | $3,200,000.00 | $1,920,000.00 | $1,152,000.00 | |
| Oper. income before taxes (EBIT) | $3,500,000.00 | $2,465,000.00 | $3,914,950.00 | $4,857,998.50 | |
| Taxes on operating income (30%) | $1,050,000.00 | $739,500.00 | $1,174,485.00 | $1,457,399.55 | |
| Net operating profit after taxes | $2,450,000.00 | $1,725,500.00 | $2,740,465.00 | $3,400,598.95 | |
| Add back depreciation | $4,450,000.00 | $4,925,500.00 | $4,660,465.00 | $4,552,598.95 | |
| Equipment purchases | -$10,000,000.00 | ||||
| Cash flow due to change in NOWC | -$2,400,000.00 | -$720,000.00 | -$741,600.00 | -$763,848.00 | $26,225,448.00 |
| Net cash flow due to salvage | $868,400.00 | ||||
| Net Cash Flow | -$12,400,000.00 | $3,730,000.00 | $4,183,900.00 | $3,896,617.00 | $31,646,446.95 |
A) Calculate the NPV, IRR, MIRR, Payback and Discounted Payback using Excel functions.
| Net Present Value (at 10%) | |
| IRR | |
| MIRR | |
| Payback | |
| Discounted Payback |
Data for Payback
| Years | 0 | 1 | 2 | 3 | 4 |
| Net Cash Flow | |||||
| Cumulative CF |
Data for Discount Payback
| Years | 0 | 1 | 2 | 3 | 4 |
| Net CashFlow | |||||
| Discounted CF | |||||
| Cumulative CF |
B) Use the Excel What-IF Analysis to conduct a sensitivity analysis to determine the sensitivity of NPV to changes in the sales price. Set the variables values at 10% and 20% above and below their base-case values. Include a graph in your analysis of the NPV on the y-axis and the percent deviation from base on the x-axis. Label the graph title and axes.
| Base Sales Price |
|
| % Deviation from Base Case | Sales Price | NPV |
| -20% | ||
| -10% | ||
| 0% | ||
| 10% | ||
| 20% |
C) Conduct a scenario analysis using the Excel What-If analysis. Assume that there is a 25% probability that best-case conditions, 25% probability that worst-case conditions, and a 50% probability that base-case conditions will occur. Calculate the expected NPV.
| Sales | Unit | Variable | |||
| Scenario | Probability | Price | Sales | Costs | NPV |
| Best Case | 25% | $28,800 | 1,200 | $14,000 | |
| Base Case | 50% | $24,000 | 1,000 | $17,500 | |
| Worst Case | 25% | $19,200 | 800 | $21,000 |
| Expected NPV |
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