Using tables to estimate $\displaystyle \lim_{x \to %1^-} f(x)\ $ and $\displaystyle \lim_{x \to %1^+} f(x)\ $ where $\displaystyle f(x) = %0:$

First, we calculate the missing values in the tables below. Enter dne if a value does not exist. (Suggestion: use the for this task):

$\bold{x}$ \t $\bold{f(x)}$ \\ $%2[0]$ \t BOX \\ $%2[1]$ \t BOX \\ $%2[2]$ \t BOX \\ $%2[3]$ \t BOX \\ $\color{indianred}{%2[4]}$ \t  
$\bold{x}$ \t $\bold{f(x)}$ \\ $%2[8]$ \t BOX \\ $%2[7]$ \t BOX \\ $%2[6]$ \t BOX \\ $%2[5]$ \t BOX \\ $\color{indianred}{%2[4]}$ \t  
BUTTONS
MESSAGE
The following table gives some values of $\displaystyle f(x) = %0.$

$\bold{x}$ \t $\bold{f(x)}$ \\ $%2[0]$ \t $%3[0]$ \\ $%2[1]$ \t $%3[1]$ \\ $%2[2]$ \t $%3[2]$ \\ $%2[3]$ \t $%3[3]$ \\ $\color{indianred}{%2[4]}$ \t  
$\bold{x}$ \t $\bold{f(x)}$ \\ $%2[8]$ \t $%3[8]$ \\ $%2[7]$ \t $%3[7]$ \\ $%2[6]$ \t $%3[6]$ \\ $%2[5]$ \t $%3[5]$ \\ $\color{indianred}{%2[4]}$ \t  
The tables suggest that (for infinite limits, enter -inf for −∞, and inf for ∞. Otherwise, if a limit does not exist, enter dne)
    $\displaystyle \lim_{x \to %1^-} %0 = $ BOX

    $\displaystyle \lim_{x \to %1^+} %0 = $ BOX

    $\displaystyle \lim_{x \to %1} %0 = $ BOX
BUTTONS
MESSAGE
RANDOMIZE