$\backslash$table$[[$Sample Sute, $n,$Mean Factor. $A_2,$Upper Range. ${}_t,$Lower Range. D$,],[2,1\mathrm{.}899,3\mathrm{.}268,0],[3,1633,2364,0],[4,9720,2288,0],[5,$dstt$,2\mathrm{.}145,0],[8,8433,2004,0],[7,8413,1\mathrm{.}924,0\mathrm{.}076],[8,8393,1\mathrm{.}364,0\mathrm{.}136],[3,4397,1\mathrm{.}316,0\mathrm{.}184],[48,$axe,EFTt,$0\mathrm{.}223],[18,0366,1\mathrm{.}716,0\mathrm{.}284]]$

Refer to Table S$6\mathrm{.}1-$ Factors for Computing Control Chart Limits $(3$ sigma$)$ for this problem.

Thirty$-$five samples of size $7$ each were taken from a fertilizer$-$bag$-$filling machine at Panos Kouvelis Lifelong Lawn Ltd$.$ The results were: Overall mean $=60\mathrm{.}75lb.$; Average range $\frac{?}{\text{b}\text{a}\text{r}}(R)=1\mathrm{.}64lb.$

a$)$ For the given sample size, the control limits for $3-$sigma $\stackrel{}{x}$ chart are:

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

What is the mean factor

What is the Upper range

What is the lower range

What is the Control Limits for $3$ sigma x chart

What is the control limits for $3$ sigma R chart