In: Finance
Consider a project with an initial investment of $60,000, a 6 year usefule life (and study period), and a $10,000 salvage value. You expect an annual net revenue of $15,000 (before tax), a MARR before tax of 15.3%, and an effective tax rate of 35%. The capital equipment is to be depreciated using MACRS GDS and a 3 year class life. Develop the after-tax cash flows and draw the cash flow diagram
| 
 Year  | 
 Particulars ( cash flows)  | 
 Cost  | 
 Depreciation (cost * depreciation rate)  | 
 profit before tax ( income-dep. )  | 
 Tax (35%)  | 
 Net profit ( cash flow - tax)  | 
 Net Cash Flow ( Net profit after tax + depreciation)  | 
 Discounting factor (15.3%)  | 
 Discounting factor (15.3%)  | 
 Net Present value = NCF * DF  | 
| 
 0  | 
 Initial cost  | 
 -60,000  | 
 -  | 
 -  | 
 -  | 
 -  | 
 -60,000  | 
 1/(1+15.3%)^0  | 
 1.00  | 
 $ -60,000.00  | 
| 
 1  | 
 Sales  | 
 15,000  | 
 19,998  | 
 -4,998  | 
 -  | 
 -4,998  | 
 15,000  | 
 1/(1+15.3%)^1  | 
 0.87  | 
 $ 13,009.54  | 
| 
 2  | 
 Sales  | 
 15,000  | 
 26,670  | 
 -11,670  | 
 -  | 
 -11,670  | 
 15,000  | 
 1/(1+15.3%)^2  | 
 0.75  | 
 $ 11,283.21  | 
| 
 3  | 
 Sales  | 
 15,000  | 
 8,886  | 
 6,114  | 
 2,140  | 
 3,974  | 
 12,860  | 
 1/(1+15.3%)^3  | 
 0.65  | 
 $ 8,389.89  | 
| 
 4  | 
 Sales  | 
 15,000  | 
 4,446  | 
 10,554  | 
 3,694  | 
 6,860  | 
 11,306  | 
 1/(1+15.3%)^4  | 
 0.57  | 
 $ 6,397.28  | 
| 
 5  | 
 Sales  | 
 15,000  | 
 -  | 
 15,000  | 
 5,250  | 
 9,750  | 
 9,750  | 
 1/(1+15.3%)^5  | 
 0.49  | 
 $ 4,784.74  | 
| 
 6  | 
 Sales  | 
 15,000  | 
 -  | 
 15,000  | 
 5,250  | 
 9,750  | 
 9,750  | 
 1/(1+15.3%)^6  | 
 0.43  | 
 $ 4,149.82  | 
| 
 NPV  | 
 NPV ( sum total)  | 
 $ -11,985.52  | 
Here, depreciation is :
| 
 Depreciation schedule under MARCS for years  | 
|
| 
 Recovery Year  | 
 3-Year  | 
| 
 1  | 
 33.33  | 
| 
 2  | 
 44.45  | 
| 
 3  | 
 14.81  | 
| 
 4  | 
 7.41  | 
when a machine is depreciated under MARC, it doesn’t have a salvage value.