$\backslash$table$[[$Sample$,\backslash$table$[[$Sample$],[$Mean $($in$.)]],$Range $($in$.),$Sample,Sample Mean $($in$.)$ Range $($in$.)],[1,10\mathrm{.}002,0\mathrm{.}011,7,10\mathrm{.}001,0\mathrm{.}008],[2,10\mathrm{.}002,0\mathrm{.}014,8,10\mathrm{.}005,0\mathrm{.}013],[3,9\mathrm{.}991,0\mathrm{.}007,9,9\mathrm{.}995,0\mathrm{.}004],[4,10\mathrm{.}006,0\mathrm{.}018,10,10\mathrm{.}001,0\mathrm{.}011],[5,9\mathrm{.}997,0\mathrm{.}013,11,10\mathrm{.}001,0\mathrm{.}014],[6,9\mathrm{.}999,0\mathrm{.}012,12,10\mathrm{.}006,0\mathrm{.}009]]$

For the given data, the $\frac{?}{\text{b}\text{a}\text{r}}(\stackrel{}{x})=$ inches $($round your response to four decimal places$).$

Based on the sampling done, the control limits for $3-$sigma $\stackrel{}{x}$ chart are:

Upper Control Limit $(UC{L}_{\stackrel{}{x}})=$ inches $($round your response to four decimal places$).$

Lower Control Limit $(LC{L}_{\stackrel{}{x}})=$ inches $($round your response to four decimal places$).$

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