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The Sloan Corporation is trying to choose between the following two mutually exclusive design projects: |
| Year | Cash Flow (I) |
Cash Flow (II) |
|||||
| 0 | –$ | 70,000 | –$ | 17,400 | |||
| 1 | 31,500 | 9,400 | |||||
| 2 | 31,500 | 9,400 | |||||
| 3 | 31,500 | 9,400 | |||||
| a-1 |
If the required return is 11 percent, what is the profitability index for both projects? (Do not round intermediate calculations. Round your answers to 3 decimal places, e.g., 32.161.) |
| a-2 |
If the company applies the profitability index decision rule, which project should the firm accept? |
|
| b-1 |
What is the NPV for both projects? (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.) |
| b-2 |
If the company applies the NPV decision rule, which project should it take? |
|
Cash flows for project I are:
Year 0:-$70000
Year 1:$31500
Year 2:$31500
Year 3:$31500
Cash flows for project II are:
Year 0:-$17400
Year 1:$9400
Year 2:$9400
Year 3:$9400
Answer a-1:
Given that the required return=11%
Profitability index=Present value of future cash flows/Initial cash outflow
Present value of future cash flows=Cash flow in year
1/(1+required return)^1+Cash flow in year 2/(1+required
return)^2+Cash flow in year 3/(1+required return)^3
For project I:
Present value=31500/(1+11%)^1+31500/(1+11%)^2+31500/(1+11%)^3
=31500/(1.11)^1+31500/(1.11)^2+31500/(1.11)^3
=31500/1.11+31500/1.2321+31500/1.367631
=28378.37838+25566.10665+23032.52851
=76977.01354
Initial cash outflow=$70000
Profitability index=76977.01354/70000=1.099671622
For project II:
Present value=9400/(1+11%)^1+9400/(1+11%)^2+9400/(1+11%)^3
=9400/(1.11)^1+9400/(1.11)^2+9400/(1.11)^3
=9400/1.11+9400/1.2321+9400/1.367631
=8468.468468+7629.250872+6873.198984
=22970.91832
Initial cash outflow=$17400
Profitability index=22970.91832/17400=1.32016772
Answer a-2:
The project with the higher profitability index should be
accepted.
So, project II should be accepted.
Answer b-1:
NPV=-Initial cash outflow + Present value of future cash
flows
For project I:
Present value of future cash flows=$76977.01354
Initial cash outflow=$70000
NPV=-$70000+$76977.01354=$6977.01354
For project II:
Present value of future cash flows=$22970.91832
Initial cash outflow=$17400
NPV=-$17400+$22970.91832=$5570.91832
Answer b-2:
The project with higher NPV should be accepted.
So, project I should be accepted.
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