Question: Given a specific asset and specific time period, it is always the case that the assets arithmetic mean return will Lower than its geometric mean
- Given a specific asset and specific time period, it is always the case that the assets arithmetic mean return will
- Lower than its geometric mean return
- Equal to its geometric mean return
- Higher than its geometric mean return
- Higher than or equal to its geometric mean return
- Lower than or equal to its geometric mean return
- Ultimately, investors diversify their portfolio in order to
- Reduce its risk
- Increase its return
- Increase its risk
- Reduce its return
- Increase its risk-adjusted return
- Consider ABC, a large tech company, and XYZ, a small umbrella manufacturing company. If these two companies had the same beta, then according to the CAPM
- They both should have the same required return on equity
- ABC should have a higher return on equity than XYZ
- ABC should have a lower return on equity than XYZ
- They both should have a required return higher than that of the average company
- They both should have a required return lower than that of the average company
- When the investment recommendation (invest or do not invest) that follows from the NPV approach and the IRR approach are in conflict, you should
- Follow the recommendation from the NPV approach
- Follow the recommendation from the IRR approach
- Follow the recommendation from the NPIA (Net Present Internally Adjusted) approach
- Ignore both
- Abandon the project
- A company that started the year 2019 with $100 million in capital, generated during 2019 a NOPAT of $10 million, and had a cost of capital of 12%, had an EVA of
- $2 million and therefore created value
- $2 million and therefore destroyed value
- $0 and neither created nor destroyed value
- -$2 million and therefore created value
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