Suppose the Sam Sell Select Fund buys a property at the end of $2005$ for $$11,250,000$

on behalf of its wealthy investor clients. At the end of $2006,$ the fund sells the property

for $$12,500,000$ after obtaining net cash flow of $$950,000$ at the end of $2006.$ Suppose

inflation during $2006$ was $3\mathrm{.}5\%$ and government bonds yielded $5\%.$ Consider the simple

holding period returns for the $2006$ calendar year period. Compute the following return

measures $($to the nearest basis point$).$

a$.$ The nominal income return

b$.$ The nominal appreciation return

c$.$ The nominal total return

d$.$ The ex post risk premium

e$.$ The real appreciation return $($using the exact definition$)$

f$.$ The continuously compounded nominal total return $($should be $0\mathrm{.}1786$ but need calculations$)$

g$.$ The continuously compounded nominal appreciation return