In: Finance
| 
 Cori's Sausage Corporation is trying to choose between the following two mutually exclusive design projects:  | 
| Year | Cash Flow (I) | Cash Flow (II) | |||||
| 0 | –$ | 74,000 | –$ | 17,000 | |||
| 1 | 21,900 | 9,200 | |||||
| 2 | 21,900 | 9,200 | |||||
| 3 | 21,950 | 9,200 | |||||
| a-1. | 
 If the required return is 12 percent, what is the profitability index for each project? (Do not round intermediate calculations and round your answers to 3 decimal places, e.g., 32.161.)  | 
| Profitability Index | ||
| Project I | ||
| Project II | ||
| a-2. | 
 If the company applies the profitability index decision rule, which project should the firm accept?  | 
  | 
| b-1. | 
 What is the NPV for each project? (A negative answer should be indicated by a minus sign. Do not round intermediate calculations and round your answers to 2 decimal places, e.g., 32.16.)  | 
| NPV | ||
| Project I | $ | |
| Project II | $ | |
| b-2. | 
 If the company applies the NPV decision rule, which project should it take?  | 
  | 
Project I:
Present
value=21900/(1+12%)^1+21900/(1+12%)^2+21900/(1+12%)^3
=19553.57143+17458.54592+15587.98743
=52600.10478
Project II:
Present value=9200/(1+12%)^1+9200/(1+12%)^2+9200/(1+12%)^3
=8214.285714+7334.183673+6548.37828
=22096.84767
Part a-1:
Profitability index=Present value of future cash flows/Initial
investment
Profitability index for project I=52600.10478/74000=0.7108
Profitability index for project II=22096.84767/17000=1.2998
Part a-2:
If the company applies the profitability index decision rule then
it should accept the project with higher profitability index.
It should accept project II with profitability index of 1.2998
Part b-1:
NPV=-Initial cash outflow + Present value of future cash flows
NPV for project I=-74000+52600.10478=-21399.895
NPV for project II=-17000+22096.84767=5096.85
Part b-2:
If the company applies the NPV decision rule, it should accept the
project with higher NPV
So,it should accept project II with NPV of $5096.85