e$.$ Calculate the cumulative wealth for McDonald's for this $10-$year period, assuming:

$$ $$1,000$ invested at the beginning of the $10$ years.

$$ $$10,000$ invested at the beginning of the $10$ years.

f$.$ The geometric mean return for the S&P $500$ for this $10-$year period was $1\mathrm{.}014$ percent.

Calculate the cumulative wealth for the S&P $500$ for this $10-$year period, assuming $$1$

invested at the beginning.

g$.$ Calculate the standard deviation of these $10$ years of returns for McDonald's using the

Excel function STDEV. Note: For this calculation, you can use either Rs or RRs$.$

Based on the information in Table $6\mathrm{.}6,$ and assuming the risk information in this

table applies to the $10-$year period being considered here, is McDonald's more

risky than the S&P $500,$ or less risky?

h$.$ What is the biggest factor explaining McDonald's returns for $2001$ and $2002?$

i$.$ For an investor who bought McDonald's stock on January $1,2005,$ and held it to

December $31,2010,$ at what annual return did this investment grow? State your answer

as an annual return.

j$.$ Assume an investor invested $$5,000$ in McDonald's stock on January $1,2001,$ and held it

for $20$ years. Also assume that the geometric mean for these $20$ years is the same as the

geometric mean for the $10$ years $2001-2010.$ Including the initial investment, how much

money would the investor have at the end of the $20$ years? In other words, what is the

cumulative wealth from this investment given an initial investment of $$5,000?$

k$.$ Calculate the annual return on McDonald's stock for the years $2001-2003.$

I. Assume you purchased $100$ shares of McDonald's stock on January $1,2007,$ the year

before the great financial crisis of $2008.$ Calculate the cumulative wealth of this position

at the close of business on December $31,2010.$

m$.$ Assume that over the next five years the returns on the S&P $500$ are $6$ percent, $2\mathrm{.}5$

percent, $4$ percent, $5\mathrm{.}2$ percent, and $3\mathrm{.}1$ percent.

$$ What will be the cumulative wealth per dollar invested in this index?

$$ At what annual return did your money grow if you invested in this index at the

start of the five years?