You are given the information below concerning expected real rates and expected inflation rates for each of the next five years. Assume that you wish to buy a $3-$year, zero coupon security that you will hold over Years $3,4,$ and $5,$ and which will mature for $$10,000$ at the end of Year $5.$ Also assume that the maturity risk premium $($MRP$)$ can be defined as equal to $(0\mathrm{.}15\%{)}^{**}(t-1),$ and that you can ignore default and liquidity risk. Based on this information, determine how much you expect to pay for this $3-$year, zero coupon security when you purchase it in $2$ years.

$\backslash$table$[[$Year$,r^{**},$Average $r^{**},$Inflation,Average IP$,r_N,r_f$