A venture capitalist, willing to invest $1,000,000, has three investments to choose from. The first investment, a software company, has a 7% chance of returning $4,000,000 profit, a 23% chance of returning $1,500,000 profit, and a 70% chance of losing the million dollars. The second company, a hardware company, has a 8% chance of returning $4,000,000 profit, a 26% chance of returning $1,500,000 profit, and a 66% chance of losing the million dollars. The third company, a biotech firm, has a 8% chance of returning $8,000,000 profit, a 21% of no profit or loss, and a 71% chance of losing the million dollars. Order the expected values from smallest to largest. O first, second, third second, third, first O third, second, first second, first, third third, first, second O first, third, second
A venture capitalist, willing to invest $1,000,000, has three investments to choose from. The first investment, a software company, has a 7% chance of returning $4,000,000 profit, a 23% chance of returning $1,500,000 profit, and a 70% chance of losing the million dollars. The second company, a hardware company, has a 8% chance of returning $4,000,000 profit, a 26% chance of returning $1,500,000 profit, and a 66% chance of losing the million dollars. The third company, a biotech firm, has a 8% chance of returning $8,000,000 profit, a 21% of no profit or loss, and a 71% chance of losing the million dollars. Order the expected values from smallest to largest. O first, second, third second, third, first O third, second, first second, first, third third, first, second O first, third, second
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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![### Probability Assessment for Investment Opportunities
A venture capitalist, looking to invest $1,000,000, has three options to consider. Let's analyze each investment choice in terms of its potential returns and associated probabilities:
1. **Investment in a Software Company:**
- 7% chance of returning $4,000,000 profit.
- 23% chance of returning $1,500,000 profit.
- 70% chance of losing the million dollars.
2. **Investment in a Hardware Company:**
- 8% chance of returning $4,000,000 profit.
- 26% chance of returning $1,500,000 profit.
- 66% chance of losing the million dollars.
3. **Investment in a Biotech Firm:**
- 8% chance of returning $8,000,000 profit.
- 21% chance of no profit or loss.
- 71% chance of losing the million dollars.
### Order the Expected Values
Calculate the expected values for each investment to determine their attractiveness. Then, order these values from smallest to largest:
- [ ] first, second, third
- [ ] second, third, first
- [ ] third, second, first
- [ ] second, first, third
- [ ] third, first, second
- [ ] first, third, second
This exercise is intended to help you understand risk assessment and decision-making based on probability and expected return.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4ccfad45-ecac-4aff-ad59-0890596e1f26%2F46f65e9f-35c3-4aac-a05c-ca08119eabd1%2Foxg1ead_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Probability Assessment for Investment Opportunities
A venture capitalist, looking to invest $1,000,000, has three options to consider. Let's analyze each investment choice in terms of its potential returns and associated probabilities:
1. **Investment in a Software Company:**
- 7% chance of returning $4,000,000 profit.
- 23% chance of returning $1,500,000 profit.
- 70% chance of losing the million dollars.
2. **Investment in a Hardware Company:**
- 8% chance of returning $4,000,000 profit.
- 26% chance of returning $1,500,000 profit.
- 66% chance of losing the million dollars.
3. **Investment in a Biotech Firm:**
- 8% chance of returning $8,000,000 profit.
- 21% chance of no profit or loss.
- 71% chance of losing the million dollars.
### Order the Expected Values
Calculate the expected values for each investment to determine their attractiveness. Then, order these values from smallest to largest:
- [ ] first, second, third
- [ ] second, third, first
- [ ] third, second, first
- [ ] second, first, third
- [ ] third, first, second
- [ ] first, third, second
This exercise is intended to help you understand risk assessment and decision-making based on probability and expected return.
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