The table gives values of $r$ near $x=-2$. Which value best estimates ${\lim }_{x\to -2}r(x)$?

The table gives values of $f$ near $x=1$. Which value best estimates ${\lim }_{x\to 1}f(x)$?

The table gives values of $r$ near $x=6$. Which value best estimates ${\lim }_{x\to 6}r(x)$?

The table gives values of $g$ near $x=-3$ and has no row at $x=-3$. Which statement is supported by the table?

The table gives values of $f(x)=\frac{x^2-49}{x-7}$ near $x=7$. Estimate ${\lim }_{x\to 7}f(x)$.

The table gives values of $q$ near $x=-3$. What does the table suggest about ${\lim }_{x\to -3}q(x)$?

The table gives values of $f(x)=\frac{\sin \left(7x\right)}{x}$ near $x=0$, with $x$ in radians. Estimate ${\lim }_{x\to 0}f(x)$.

The table gives values of $s$ near $x=0$. What does the table suggest about ${\lim }_{x\to 0}s(x)$?

The table gives values of $f(x)=\frac{\sin \left(2x\right)}{x}$ near $x=0$, with $x$ in radians. Estimate ${\lim }_{x\to 0}f(x)$.

The table gives values of $s$ near $x=-1$. What does the table suggest about ${\lim }_{x\to -1}s(x)$?

The table gives values of $u$ near $x=1$. What does the table suggest about ${\lim }_{x\to 1}u(x)$?

The table gives values of $f$ near $x=0$. Which value best estimates ${\lim }_{x\to 0}f(x)$?

The table gives values of $f(x)=\frac{x^2-100}{x-10}$ near $x=10$. Estimate ${\lim }_{x\to 10}f(x)$.

The table gives values of $q$ near $x=0$. What does the table suggest about ${\lim }_{x\to 0}q(x)$?

The table gives values of $w$ near $x=6$ and has no row at $x=6$. Which statement is supported by the table?

The table gives values of $w$ near $x=-3$. What does the table suggest about ${\lim }_{x\to -3}w(x)$?

The table gives values of $w$ near $x=5$. Which value best estimates ${\lim }_{x\to 5}w(x)$?

The table gives values of $f(x)=\frac{x^2-36}{x-6}$ near $x=6$. Estimate ${\lim }_{x\to 6}f(x)$.

The table gives values of $q$ near $x=2$. Which value best estimates ${\lim }_{x\to 2}q(x)$?

The table gives values of $q$ near $x=2$. Which value best estimates ${\lim }_{x\to 2}q(x)$?

The table gives values of $p$ near $x=-3$. Which value best estimates ${\lim }_{x\to -3}p(x)$?

The table gives values of $f(x)=\frac{\sin \left(5x\right)}{x}$ near $x=0$, with $x$ in radians. Estimate ${\lim }_{x\to 0}f(x)$.

The table gives values of $f(x)=\frac{x^2-81}{x-9}$ near $x=9$. Estimate ${\lim }_{x\to 9}f(x)$.

The table gives values of $p$ near $x=-4$. What does the table suggest about ${\lim }_{x\to -4}p(x)$?