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MCS,PHD
Argosy University/ Phoniex University/
Nov-2005 - Oct-2011
Professor
Phoniex University
Oct-2001 - Nov-2016
8-18Â Â Â Â Â EXPECTED RETURNS Suppose you won the lottery and had two options: (1) receiving
$0.5 million or (2) taking a gamble in which at the flip of a coin you receive $1 million if a head comes up but receive zero if a tail comes up.
a.       What is the expected value of the gamble?
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b.      Would you take the sure $0.5 million or the gamble?
c.       If you chose the sure $0.5 million, would that indicate that you are a risk averter or a risk seeker?
d.      Suppose the payoff was actually $0.5 million—that was the only choice. You now face the choice of investing it in a U.S. Treasury bond that will return $537,500 at the end of a year or a common stock that has a 50-50 chance of being worthless or worth
$1,150,000 at the end of the year.
(1)Â Â Â Â The expected profit on the T-bond investment is $37,500. What is the expected dollar profit on the stock investment?
(2)Â Â Â Â The expected rate of return on the T-bond investment is 7.5%. What is the expected rate of return on the stock investment?
(3)Â Â Â Â Would you invest in the bond or the stock? Why?
(4)Â Â Â Â Exactly how large would the expected profit (or the expected rate of return) have to be on the stock investment to make you invest in the stock, given the 7.5% return on the bond?
(5)    How might your decision be affected if, rather than buying one stock for $0.5 million, you could construct a portfolio consisting of 100 stocks with $5,000 invested in each? Each of these stocks has the same return characteristics as the one stock—that is, a 50-50 chance of being worth zero or $11,500 at year-end. Would the correlation between returns on these stocks matter? Explain.
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