he management of Penfold Corporation is considering the purchase of a machine that would cost $400,000, would last for 10 years, and would have no salvage value. The machine would reduce labor and other costs by $60,000 per year. The company requires a minimum pretax return of 13% on all investment projects.
Click here to view Exhibit 13B-1 and Exhibit 13B-2 to determine the appropriate discount factor(s) using the tables provided.
The net present value of the proposed project is closest to (Ignore income taxes.): (Round your intermediate calculations and final answer to the nearest whole dollar amount.)
| The present value table are not provided and thus we would calculate the discount factor to calculate net present value of proposed project | ||||||
| Calculation of net present value is shown below | ||||||
| Year | Cash flow | Discount factor @ 13% | Present value (Cash flow*Discount factor) | |||
| 0 | -$400,000 | 1.00000 | 1/(1.13^0) | -$400,000 | ||
| 1 | $60,000 | 0.88496 | 1/(1.13^1) | $53,097 | ||
| 2 | $60,000 | 0.78315 | 1/(1.13^2) | $46,989 | ||
| 3 | $60,000 | 0.69305 | 1/(1.13^3) | $41,583 | ||
| 4 | $60,000 | 0.61332 | 1/(1.13^4) | $36,799 | ||
| 5 | $60,000 | 0.54276 | 1/(1.13^5) | $32,566 | ||
| 6 | $60,000 | 0.48032 | 1/(1.13^6) | $28,819 | ||
| 7 | $60,000 | 0.42506 | 1/(1.13^7) | $25,504 | ||
| 8 | $60,000 | 0.37616 | 1/(1.13^8) | $22,570 | ||
| 9 | $60,000 | 0.33288 | 1/(1.13^9) | $19,973 | ||
| 10 | $60,000 | 0.29459 | 1/(1.13^10) | $17,675 | ||
| Net present value | -$74,425 | |||||
| Thus, net present value of proposed project is -$74,425 | ||||||
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