Your management team has brought to you the result of their projections of two business plans as follows. The internal policy is to have at least 5.75% of ROI of any new or existing businesses. Both projects require the same amount of investment of $1,200,000. Everyone is waiting for your decision to select one. Which project would you recommend them to go for?
Project A: This project has three scenarios as follows:
1. In an optimistic case, it will bring in the net profit of $120,000; the probability of this happening is 15%.
2. In a moderate case, it will bring in the net profit of $ 60,000; the probability of this happening is 75%.
3. A pessimistic case that will bring in net profit of $ 20,000; the probability of this happening is 10%.
Project B: This project has three scenarios as follows:
1. In an optimistic case, it will bring in the net profit of $120,000; the probability of this happening is 25%
2. In a moderate case, it will bring in the net profit of $ 80,000; the probability of this happening is 60%.
3. In a pessimistic case, it will bring in the net loss of -$ 40,000; the probability of this happening is 15%.
Group of the choice
a. Project A
b. Project B
c. Both are recommendable.
d. Neither one is recommendable.
Answer) b - Project B
Workings
Project A
Scenario | Net profit | Probability | Expected Net Profit |
Optimistic | $1,20,000 | 0.15 | $ 18,000 |
Moderate | $ 60,000 | 0.75 | $ 45,000 |
Pessimistic | $ 20,000 | 0.1 | $ 2,000 |
$ 65,000 |
ROI =( Net Profit / Investment ) * 100
=( $65,000 / $1,200,000 ) *100
= 5.42%
Since it is less than minimum ROI of 5.75%, this projet will not be selected.
Project B
Scenario | Net profit | Probability | Expected Net Profit |
Optimistic | $1,20,000 | 0.25 | $ 30,000 |
Moderate | $ 80,000 | 0.6 | $ 48,000 |
Pessimistic | $ (40,000) | 0.15 | $ (6,000) |
$ 72,000 |
ROI =( Net Profit / Investment ) * 100
=( $72,000 / $1,200,000 ) *100
= 6%
Since it is more than minimum ROI of 5.75%, this projet will be selected.
Get Answers For Free
Most questions answered within 1 hours.