The S&P 500 stock price closed at $98, $103, $107, $102, $111 over five successive weeks. What is the weekly standard deviation of the stock price? What is the weekly standard deviation of the returns assuming no dividend were paid?
1.
=sqrt((98-(98+103+107+102+111)/5)^2+(103-(98+103+107+102+111)/5)^2+(107-(98+103+107+102+111)/5)^2+(102-(98+103+107+102+111)/5)^2+(111-(98+103+107+102+111)/5)^2)/sqrt(5-1)=4.969909456
2.
=sqrt((111/102-1-(111/102-1+102/107-1+107/103-1+103/98-1))^2+(102/107-1-(111/102-1+102/107-1+107/103-1+103/98-1))^2+(107/103-1-(111/102-1+102/107-1+107/103-1+103/98-1))^2+(103/98-1-(111/102-1+102/107-1+107/103-1+103/98-1))^2)/sqrt(4-1)=12.727%
The S&P 500 stock price closed at $98, $103, $107, $102, $111 over five successive weeks....
Bear Stearns' stock price closed at $96, $101, $57, $33, $3 over five successive weeks. The weekly standard deviation of the stock price calculated from this sample is: The answer is 41.67 but can someone please explain this using formulas or a financial calculator. (Not the excel formula please I need to learn to do the calculations without a computer for my test)
Bear Stearns' stock price closed at $96, $101, $57, $33, $3 over five successive weeks. The weekly standard deviation of the stock price calculated from this sample is: The answer is 41.67 but can someone please explain this using formulas or a financial calculator. (Not the excel formula please I need to learn to do the calculations without a computer for my test)
Over the last four weeks, the stock price for Royal Caribbean has closed at $40.00, $44.00, $40.00, and $36.00, respectively. Based on these prices, what is the expected return and standard deviation of this stock? (Assume that Royal Caribbean has not paid any dividends during this period.)
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