Exam 5: Understanding Risk
Exam 1: An Introduction to Money and the Financial System30 Questions
Exam 2: Money and the Payments System109 Questions
Exam 3: Financial Instruments, Financial Markets, and Financial Institutions120 Questions
Exam 4: Future Value, Present Value, and Interest Rates119 Questions
Exam 5: Understanding Risk110 Questions
Exam 6: Bonds, Bond Prices, and the Determination of Interest Rates128 Questions
Exam 7: The Risk and Term Structure of Interest Rates132 Questions
Exam 8: Stocks, Stock Markets, and Market Efficiency125 Questions
Exam 9: Derivatives: Futures, Options, and Swaps120 Questions
Exam 10: Foreign Exchange114 Questions
Exam 11: The Economics of Financial Intermediation117 Questions
Exam 12: Depository Institutions: Banks and Bank Management117 Questions
Exam 13: Financial Industry Structure126 Questions
Exam 14: Regulating the Financial System120 Questions
Exam 15: Central Banks in the World Today113 Questions
Exam 16: The Structure of Central Banks: The Federal Reserve and the European Central Bank116 Questions
Exam 17: The Central Bank Balance Sheet and the Money Supply Process109 Questions
Exam 18: Monetary Policy: Stabilizing the Domestic Economy116 Questions
Exam 19: Exchange-Rate Policy and the Central Bank122 Questions
Exam 20: Money Growth, Money Demand, and Modern Monetary Policy114 Questions
Exam 21: Output, Inflation, and Monetary Policy116 Questions
Exam 22: Understanding Business Cycle Fluctuations115 Questions
Exam 23: Modern Monetary Policy and the Challenges Facing Central Bankers107 Questions
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An individual faces two alternatives for an investment: Asset A has the following probability return schedule:
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Comparing a lottery where a $1 ticket purchases a chance to win $1 million with another lottery in which a $5,000 ticket purchases a chance to win $5 billion, we notice many people would participate in the first but not the second, even though the odds of winning both lotteries are the same.We can perhaps best explain this outcome by:
(Multiple Choice)
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What is the difference between standard deviation and value at risk? Consider the difference between purchasing a one-year bank CD compared with purchasing a homeowner's insurance policy.Which scenario do you believe is more likely to consider value at risk over standard deviation? Explain.
(Essay)
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Consider the following two investments.One is a risk-free investment with a $100 return.The other investment pays $2000 20% of the time and a $375 loss the rest of the time.Based on this information, answer the following:
(i) Compute the expected returns and standard deviations on these two investments individually.
(ii) Compute the value at risk for each investment.
(iii) Which investment will risk-averse investors prefer, if either? Which investment will risk- neutral investors prefer, if either?
(Essay)
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What would be the standard deviation for a $1000 risk-free asset that returns $1,100?
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If ABC Inc.and XYZ Inc.have returns that are perfectly positively correlated:
(Multiple Choice)
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Explain why a company offering homeowners insurance policies would want to insure homes across a wide geographic area.
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An investor puts $1,000 into an investment that will return $1,250 one-half of the time and $900 the remainder of the time.The expected return for this investor is:
(Multiple Choice)
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An investment pays $1,200 a quarter of the time; $1,000 half of the time; and $800 a quarter of the time.Its expected value and variance respectively are:
(Multiple Choice)
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Suppose that Fly-By-Night Airlines Inc., has a return of 5% twenty percent of the time and 0% the rest of the time.The expected return from Fly-By-Night is:
(Multiple Choice)
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Suppose a saver is looking for the opportunity to make a very large return in a very short period of time.Would you recommend diversification for this individual?
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The difference between standard deviation and value at risk is:
(Multiple Choice)
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The variance of a portfolio containing n assets with independent returns:
(Multiple Choice)
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A $600 investment has the following payoff frequency: a quarter of the time it will be $0; three quarters of the time it will pay off $1000.Its standard deviation and value at risk respectively are:
(Multiple Choice)
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An individual owns a $100,000 home.She determines that her chances of suffering a fire in any given year to be 1/1000(0.001).She correctly calculates her expected loss in any year to be $100.Explain why this really isn't a good way to measure her potential for loss.
(Essay)
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