Use tables to estimate $\displaystyle \lim_{x \to %1-} f(x)$ and $\displaystyle \lim_{x \to %1+} f(x)$ where $\displaystyle f(x) = %0.$
First, calculate the missing values in the tables below. Enter
dne if a value does not exist. (Suggestion: use the for this task):
| $\bold{x}$ | $\bold{f(x)}$ |
| $%2[0]$ | BOX |
| $%2[1]$ | BOX |
| $%2[2]$ | BOX |
| $%2[3]$ | BOX |
| $%2[4]$ | |
|
|
| $\bold{x}$ | $\bold{f(x)}$ |
| $%2[8]$ | BOX |
| $%2[7]$ | BOX |
| $%2[6]$ | BOX |
| $%2[5]$ | BOX |
| $%2[4]$ | |
|
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