Refer $to$ Table $$6\mathrm{.}1\frac{?}{\text{b}\text{a}\text{r}}(\stackrel{}{x})=13\mathrm{.}801$ 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 UCL $\{$:${?}_{\stackrel{}{x}})=13\mathrm{.}8281$ 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 $limits?$

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