$-$ Using three iterations of the bisection method $($which you$$ve made in our class$)$ to determine the highest root. Employ initial guesses of $x$\_$l $=5$$ and $x$\_$u $=10$$$.$ Compute the estimated error $$\backslash$epsi $\_$a $(=\backslash$frac$\{$current $\backslash$:$\backslash$: approximation$-$ previous $\backslash$:$\backslash$: approximation$\}\{$current $\backslash$:$\backslash$: approximation$\}\backslash$times $100\backslash \%)$$ and the true error $$\backslash$epsi $\_$t $(=\backslash$frac$\{$true $\backslash$:$\backslash$: value $-$ approximation$\}\{$true $\backslash$:$\backslash$: value$\}\backslash$times $100\backslash \%)$$ after $**$third$**$ iteration.

$-$ save the highest root on $***$HW$3\_2.$dat$***$ file

$-$ save the estimated error $$\backslash$epsi $\_$a$ on $***$HW$3\_3.$dat$***$ file

$-$ save the true error $$\backslash$epsi $\_$t$ on $***$HW$3\_4.$dat$***$ file