Refer to Lable S$6\mathrm{.}1$Factors for Computing Control Chart Limits $(3$ for this problem Sampling $4$ pieces of precision$-$cut wire $($to be used in computer assembly$)$ every hour for the past $24$ hours has produced the following results Hour RHour R HourRHour R $10\mathrm{.}653\mathrm{.}151\mathrm{.}5670\mathrm{.}5319132\mathrm{.}95^$ prime prime $2\mathrm{.}553\mathrm{.}41^$ prime prime $2\mathrm{.}9923\mathrm{.}001\mathrm{.}1881\mathrm{.}18142031\mathrm{.}4833293\mathrm{.}12211\mathrm{.}141130\mathrm{.}51153\mathrm{.}21^$ prime prime $0802\mathrm{.}931\mathrm{.}363\mathrm{.}221\mathrm{.}062940\mathrm{.}502\mathrm{.}761\mathrm{.}432641\mathrm{.}2441\mathrm{.}263\mathrm{.}49102\mathrm{.}95162\mathrm{.}653\mathrm{.}182\mathrm{.}940\mathrm{.}661\mathrm{.}331\mathrm{.}220\mathrm{.}452253\mathrm{.}171\mathrm{.}631\mathrm{.}221117232\mathrm{.}832\mathrm{.}972\mathrm{.}5460\mathrm{.}92240\mathrm{.}371812$ Based on the sampling done, the control limits for $3-$ sigma x chart are $($round all intermediate calculations to three decimal places before proceeding with further calculatie Upper Control Limit $($UCL x $-)=$ Box inches $($round your response to three decimal places$)$ Lower Control Limit $($LC$*$L$\_\{$x$\})=$ inches $($round your response to three decimal places$)$ Based on the x$-$chart, the wire cutting process has been The control limits for the $3-$ sigma R$-$chart are $($ round all intermediate calculations to three decimal places before proceeding with further calculations$)$ Upper Control Limit $($UC$*$L$\_\{$R$\})=$ inches $($round your response to three decimal places$)$ Lower Control Limit $($LC$*$L$\_\{$R$\})=$ inches $($ round your response to three decimal places$)$ Based on the Rchart, the wire cutting process has been