A firm is considering the following mutually exclusive projects: Year 0 1 2 3 Project A -2500 1500 ??? 1500 Project B -1500 1000 500 1500 Assuming a rate of return of 10%, what must be the cash flow for Project A in year 2, for the firm to be indifferent for choosing these projects?
NPV of Project B is calculated as follows
NPV of PROJECT B | |||
Year | Cash Flow | Discounting Factor @ 10 | Present Value |
0 | -1,500 | 1.00 | -1,500.00 |
1 | 1,000 | 0.91 | 909.09 |
2 | 500 | 0.83 | 413.22 |
3 | 1,500 | 0.75 | 1,126.97 |
NPV | 949.29 |
NPV of project A excluding cash flow of year 2
NPV of PROJECT A | |||
Year | Cash Flow | Discounting Factor @ 10 | Present Value |
0 | -2,500 | 1.00 | -2,500.00 |
1 | 1,500 | 0.91 | 1,363.64 |
2 | - | 0.83 | - |
3 | 1,500 | 0.75 | 1,126.97 |
NPV | -9.39 |
inorder for the firm to be indifferent for choosing the projects the NPV of Project A must be $949.29. The cashflow of year 2 discounted should increase the NPV from -9.39 to 949.29 , so the presnet value of cash flow on year 2 = $949.29-(-9.39) = $958.68.
So,
Present value of cash flow of year 2 = Cash flow of year 2 x Discount factor of year 2
958.68 = Cash flow of year 2 x 0.82644
Cash flow of year 2 = 958.68 /0.82644
Cash flow of year 2 =$1160
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