$\backslash$table$[[$Sample$,\backslash$table$[[$Sample$],[$Mean $($in$.)]],$Range $($in$.),$Sample Sample Mean $($in$.)$ Range $($in$.)],[1,9\mathrm{.}702,0\mathrm{.}044,7,9\mathrm{.}701,0\mathrm{.}021],[2,9\mathrm{.}704,0\mathrm{.}051,8,9\mathrm{.}707,0\mathrm{.}058],[3,9\mathrm{.}609,0\mathrm{.}042,9,9\mathrm{.}697,0\mathrm{.}039],[4,9\mathrm{.}706,0\mathrm{.}037,10,9\mathrm{.}701,0\mathrm{.}038],[5,9\mathrm{.}699,0\mathrm{.}048,11,9\mathrm{.}703,0\mathrm{.}054],[6,9\mathrm{.}701,0\mathrm{.}053,12,9\mathrm{.}708,0\mathrm{.}061]]$

unee in tur derimal nlareel

For the glvon data, the $\stackrel{}{x}=$ Inches $($round your response to four decimal places$).$

Based on the sampling dore, the control limis for $3-$stgma $x$ chart are:

Lowor Control Limit $(L{C}_n)=$ hohes $($round your wesponse to four decimal ploces$).$

Based on the $\stackrel{}{x}-$chart, is one or more samples beyond the control limits$?$

For the given data, the $\frac{?}{\text{b}\text{a}\text{r}}(R)=$ inches $($round your respense fo four decimal ploces$).$

The control limits for the $3-$sigme A$-$chart are:

Enter your anawor in each of the anawer boxes.

$\backslash$table$[[\backslash$table$[[$Sample$],[$Size$,n$