under control

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a$.\frac{?}{\text{b}\text{a}\text{r}}(\stackrel{}{x})$ is $($Enter your response rounded to three decimal places$)$

$\frac{?}{\text{b}\text{a}\text{r}}(R)$ is $[$Enter your response rounded to three decimal pleces$)$

Upper Control Limit $(($:$UC{L}_{\stackrel{}{x}}\}($Enter your response rounded to three decimal places$)$

Lower Control Limit $(LC{L}_{\stackrel{}{x}})=($Enter your response rounded to three decimal places$)$

Upper Control Limit $($UCL $($:$L_R\}($Enter your response rounded to three decimal places$)$

Lower Control Limit $(LC{L}_R)=($Enter your response rounded to three decimal places$)$

b$.$ Can the process be "under contror' in statistical terms but still fall to meet the needs of AnderSet's customers?

A$.$ No$,$ If the process is "under control," it always meets the needs of AnderSet's customers.

B$.$ Yes, if the customers require lower amounts of lenses to be produced than scheduled

C$.$ Yes, if the customers have tolerance limits that are considerably tighter than the process is capable of delivering