intro
You've estimated the following cash flows (in $) for two mutually exclusive projects: Year Project A Project B 0 -5,200 -7,800 1 1,325 1,325 2 2,148 2,148 3 3,655 7,335 The required return for both projects is 8%. Attempt 1/5 for 10 pts. Part 1 What is the IRR for project A?
The IRR is that discount rate that sets the NPV to zero: N P V = 0 = C F 0 + C F 1 1 + IRR + C F 2 ( 1 + IRR ) 2 + C F 3 ( 1 + IRR ) 3 ⇔ 0 = − 5,200 + 1,325 1 + IRR + 2,148 ( 1 + IRR ) 2 + 3,655 ( 1 + IRR ) 3 Since this is a non-linear equation, it cannot be solved analytically. However, we can use trial and error, a financial calculator or Excel's IRR function to do it for us. We then find that the IRR is 14.8%, or 0.148. Correct ✓
Part 2 What is the IRR for project B?
N P V = 0 = C F 0 + C F 1 1 + IRR + C F 2 ( 1 + IRR ) 2 + C F 3 ( 1 + IRR ) 3 ⇔ 0 = − 7,800 + 1,325 1 + IRR + 2,148 ( 1 + IRR ) 2 + 7,335 ( 1 + IRR ) 3 The IRR is 13.8%, or 0.138. Correct ✓
Part 3 Which project seems better according to the IRR method?
Project B Project A
Project A's IRR of 0.148 is greater than project B's IRR of 0.138. Project A is thus better. Since the IRR is also greater than the required return, the company will add value by pursuing project A. Correct ✓
Part 4
What is the NPV for project A?
| Year | A | B |
| 0 | -5200 | -7800 |
| 1 | 1325 | 1325 |
| 2 | 2148 | 2148 |
| 3 | 3655 | 7335 |
| IRR | 14.80% | 13.80% |
| NPV | 769.87 | 1091.18 |
Workings

intro You've estimated the following cash flows (in $) for two mutually exclusive projects: Year Project...
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Chapter 5
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