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Here are the total returns for the S&P500 for the first ten years of this century. Assume you invested $1 in the S&P500 on January

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Here are the total returns for the S&P500 for the first ten years of this century. Assume you invested $1 in the S&P500 on January 1, 2001. In the first year, you lost 11.85% of your money. Year Return 2001 - 11.85% 2002 -23.97% 2003 28.36% 2004 10.74% 2005 4.83% 15.61% 8.48% 2006 2007 2008 2009 2010 -36.55% 23.94% 21.00% Q1. If you invested $1 at the beginning of the time frame [1/1/2001], how much would it be worth five years later? Show work and calculations. Q2. If you invested $1 at the beginning of the time frame [1/1/2001], how much would it be worth ten years later? Show work and calculations. Q3: What was the 10-year geometric annual return [Fidelity uses "average annual return"). Q4. What was the arithmetic return for the 10-year period? Q5. What was the standard deviation of returns for the 10-year period? Q6. What was the variance of returns for the 10-year period? Q7. If you assumed returns were "normally distributed", what range of returns would you expect 68% of the time for a given year? Here are the total returns for the S&P500 for the first ten years of this century. Assume you invested $1 in the S&P500 on January 1, 2001. In the first year, you lost 11.85% of your money. Year Return 2001 - 11.85% 2002 -23.97% 2003 28.36% 2004 10.74% 2005 4.83% 15.61% 8.48% 2006 2007 2008 2009 2010 -36.55% 23.94% 21.00% Q1. If you invested $1 at the beginning of the time frame [1/1/2001], how much would it be worth five years later? Show work and calculations. Q2. If you invested $1 at the beginning of the time frame [1/1/2001], how much would it be worth ten years later? Show work and calculations. Q3: What was the 10-year geometric annual return [Fidelity uses "average annual return"). Q4. What was the arithmetic return for the 10-year period? Q5. What was the standard deviation of returns for the 10-year period? Q6. What was the variance of returns for the 10-year period? Q7. If you assumed returns were "normally distributed", what range of returns would you expect 68% of the time for a given year

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