The treasurer of Tropical Fruits, Inc., has projected the cash
flows of Projects A, B, and C as follows:
| Year | Project A | Project B | Project C | ||||||||
| 0 | −$ | 215,000 | −$ | 380,000 | −$ | 215,000 | |||||
| 1 | 138,000 | 232,000 | 152,000 | ||||||||
| 2 | 138,000 | 232,000 | 118,000 | ||||||||
Suppose the relevant discount rate is 9 percent per year.
a. Compute the profitability index for each of the
three projects. (Do not round intermediate calculations and
round your answers to 2 decimal places, e.g.,
32.16.)
|
Profitability index |
|
| Project A | |
| Project B | |
| Project C | |
b. Compute the NPV for each of the three projects.
(Do not round intermediate calculations and round your
answers to 2 decimal places, e.g., 32.16.)
| NPV | |
| Project A | $ |
| Project B | $ |
| Project C | $ |
c. Suppose these three projects are independent.
Which project(s) should the company accept based on the
profitability index rule?
Project A
Project B
Project C
Project A, Project B, Project C
Project A, Project B
Project A, Project C
Project B, Project C
d. Suppose these three projects are mutually
exclusive. Which project(s) should the company accept based on the
profitability index rule?
Project A
Project B
Project C
Project A, Project B, Project C
Project A, Project B
Project A, Project C
Project B, Project C
e. Suppose the budget for these projects is
$595,000. The projects are not divisible. Which project(s) should
be accepted?
Project A
Project B
Project C
Project A, Project B, Project C
Project B, Project C
Project B, Project A
Project A, Project C
a. Compute the profitability index for each of the three projects
-Project A
| Year | Cashflow | PVF@9% | Cashflow*PVF |
| 0 | (215,000) | 1 | (215,000.00) |
| 1 | 138,000 | 0.9174 | 126,605.50 |
| 2 | 138,000 | 0.8417 | 116,151.84 |
Profitability index = PV of future Cash Flows / Initial Investment
= (126605.50+116151.84)/215000
= 242757.34/215000
= 1.13
-Project B
| Year | Cashflow | PVF@9% | Cashflow*PVF |
| 0 | (380,000) | 1 | (380,000.00) |
| 1 | 232,000 | 0.9174 | 212,844.04 |
| 2 | 232,000 | 0.8417 | 195,269.76 |
Profitability index = PV of future Cash Flows / Initial Investment
= (212844.04+195269.76)/380000
= 408113.80/380000
= 1.07
-Project C
| Year | Cashflow | PVF@9% | Cashflow*PVF |
| 0 | (215,000) | 1 | (215,000.00) |
| 1 | 152,000 | 0.9174 | 139,449.54 |
| 2 | 118,000 | 0.8417 | 99,318.24 |
Profitability index = PV of future Cash Flows / Initial Investment
= (139449.54+99318.24)/215000
= 238767.78/215000
= 1.11
b. Compute the NPV for each of the three projects.
- Project A
NPV = PV of Inflows - PV of Outflows
= (126605.50+116151.84)-215000
= 242757.34-215000
= 27757.34
- Project B
NPV = PV of Inflows - PV of Outflows
= (212844.04+195269.76)-380000
= 408113.80-380000
= 28113.80
- Project C
NPV = PV of Inflows - PV of Outflows
= (139449.54+99318.24)-215000
= 238767.78-215000
= 23767.78
c. Suppose these three projects are independent. Which project(s) should the company accept based on the profitability index rule?
Since the projects are independent, we can select all projects having profitability index greater than 1, provided the availability of enough fund. Here all the three projects have profitability index greater than 1. So accept Project A, Project B, Project C.
d. Suppose these three projects are mutually exclusive. Which project(s) should the company accept based on the profitability index rule?
Since the projects are mutually exclusive, select the project with higher profitability index. So accept Project A.
e. Suppose the budget for these projects is $595,000. The projects are not divisible. Which project(s) should be accepted?
Select those having higher NPV. Project B, Project A
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