Sample

$$Size$,$ n

Mean$$ Factor,

A Subscript $2$

Upper$$ Range,

D Subscript $4$

Lower$$ Range,

D Subscript $3$

$2$

$1\mathrm{.}880$

$3\mathrm{.}268$

$0$

$3$

$1\mathrm{.}023$

$2\mathrm{.}574$

$0$

$4$

$0\mathrm{.}729$

$2\mathrm{.}282$

$0$

$5$

$0\mathrm{.}577$

$2\mathrm{.}115$

$0$

$6$

$0\mathrm{.}483$

$2\mathrm{.}004$

$0$

$7$

$0\mathrm{.}419$

$1\mathrm{.}924$

$0\mathrm{.}076$

$8$

$0\mathrm{.}373$

$1\mathrm{.}864$

$0\mathrm{.}136$

$9$

$0\mathrm{.}337$

$1\mathrm{.}816$

$0\mathrm{.}184$

$10$

$0\mathrm{.}308$

$1\mathrm{.}777$

$0\mathrm{.}223$

$12$

$0\mathrm{.}266$

$1\mathrm{.}716$

$0\mathrm{.}284$

pop$-$up content endsFor the given$$data$,$ the Definition

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

x double overbar

x $=$

inches $($round your response to four decimal$$places$).$

Part $3$

Based on the sampling$$done$,$ the control limits for $3-$sigma

x overbar

x chart$$are:

Upper Control Limit $($

UCL Subscript x overbar

UCLx$)=$

inches $($round your response to four decimal$$places$).$

Part $4$

Lower Control Limit $($

LCL Subscript x overbar

LCLx$)=$

inches $($round your response to four decimal$$places$).$

Part $5$

Based on the

x overbar

x$-$chart, is one or more samples beyond the control$$limits$?$ Yes or No$?$

$.$

Part $6$

For the given$$data$,$ the

Upper R overbar

R $=$

inches $($round your response to four decimal$$places$).$

Part $7$

The control limits for the $3-$sigma$$R$-$chart are:

Part $8$

Upper Control Limit $($

UCL Subscript Upper R

UCLR$)=$

inches $($round your response to four decimal$$places$).$

Part $9$

Lower Control Limit $($

LCL Subscript Upper R

LCLR$)=$

inches $($round your response to four decimal$$places$).$

Part $10$

Based on the$$R$-$chart, is one or more samples beyond the control$$limits$?$ Yes or No$?$Refer to Table S$6\mathrm{.}1-$ Factors for Computing Control Chart Limits $(3$ sigma$)$ for this problem.

Twelve samples, each containing five parts, were taken from a process that produces steel rods at Emmanual Kodzi's factory. The length of each rod in the samples was determined. The results were tabulated and sample means and ranges were computed. The results were:

$\backslash$table$[[$Sample$,\backslash$table$[[$Sample$],[$Mean $($in$.)]],$Range $($in$.),$Sample Sample Mean $($in$.)$ Range $($in$.),,],[1,14\mathrm{.}804,0\mathrm{.}033,7,14\mathrm{.}803,0\mathrm{.}041],[2,14\mathrm{.}800,0\mathrm{.}041,8,14\mathrm{.}807,0\mathrm{.}034],[3,14\mathrm{.}793,0\mathrm{.}034,9,14\mathrm{.}797,0\mathrm{.}027],[4,14\mathrm{.}806,0\mathrm{.}051,10,14\mathrm{.}803,0\mathrm{.}029],[5,14\mathrm{.}797,0\mathrm{.}031,11,14\mathrm{.}801,0\mathrm{.}039],[6,14\mathrm{.}799,0\mathrm{.}036,12,14\mathrm{.}808,0\mathrm{.}047]]$

For the given data, the $\frac{?}{\text{b}\text{a}\text{r}}(\stackrel{}{x})=,$ inches $($round your response to four decimal places Refer to Table S$6\mathrm{.}1-$ Factors for Computing Control Chart Limits $(3$ sigma$)$ for this problem.

Twelve samples, each containing five parts, were taken from a process that produces steel rods at Emmanual Kodzi's factory. The length of

each rod in the samples was determined. The results were tabulated and sample means and ranges were computed. The results were:

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

ALSO I just wanted to apologized about how I uploaded my question. Cheggs new way of uploading questions to verified experts is terrible!!!