Exam 5: Understanding Risk

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If the probability of an outcome is zero, you know the outcome is:

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Risk-free investments have rates of return:

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Why isn't it correct to say that people who are risk averse avoid risk?

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Another name for the expected value of an investment would be the:

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The variance of a portfolio of assets:

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You do some research and find for a driver of your age and gender the probability of having an accident that results in damage to your automobile exceeding $100 is 1/10 per year. Your auto insurance company will reduce your annual premium by $40 if you will increase your collision deductible from $100 to $250. Should you? Explain.

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An automobile insurance company that writes millions of policies is practicing a form of:

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The difference between standard deviation and value at risk is:

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If there are 1,000 people, each of whom owns a $100,000 house, and they each stand a 1/1,000 chance each year of suffering a fire that will totally destroy their house, what is the minimum that they would have to pay annually for fire insurance?

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When measuring the risk of an asset:

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Calculate the expected value of an investment that has the following payoff frequency: a quarter of the time it will pay $2,000, half of the time it will pay $1,000 and the remaining time it will pay $0.

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Which of the following statements is true?

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Investment A pays $1,200 half of the time and $800 half of the time. Investment B pays $1,400 half of the time and $600 half of the time. Which of the following statements is correct?

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An investment will pay $2,000 half of the time and $1,400 half of the time. The standard deviation for this investment is:

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Spreading risk involves:

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The standard deviation is generally more useful than the variance because:

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If a fair coin is tossed, the probability of coming up with either a head or a tail is:

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Hedging risk and spreading risk are two ways to:

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The expected value of an investment:

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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:

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