The graph of $w$ is shown. What is ${\lim }_{x\to 2^{+}}w(x)$?

The graph of $v$ is shown. What is ${\lim }_{x\to 3}v(x)$?

The graph of $p$ is shown. What is ${\lim }_{x\to 0}p(x)$?

The graph of $g$ is shown. What is ${\lim }_{x\to -3}g(x)$?

The graph of $s$ is shown. What is ${\lim }_{x\to 1}s(x)$?

A table gives $v(-2.1)=5.9$, $v(-2.01)=5.99$, $v(-2.001)=5.999$, $v(-1.999)=6.001$, $v(-1.99)=6.01$ and $v(-1.9)=6.1$. What does the table suggest for ${\lim }_{x\to -2}v(x)$?

The graph of $w$ is shown. What is ${\lim }_{x\to \infty }w(x)$?

The graph of $w$ is shown. What is ${\lim }_{x\to 2}w(x)$?

A table gives $q(0.9)=2.9$, $q(0.99)=2.99$, $q(0.999)=2.999$, $q(1.001)=3.001$, $q(1.01)=3.01$ and $q(1.1)=3.1$. What does the table suggest for ${\lim }_{x\to 1}q(x)$?

The graph of $v$ is shown. Which statement describes $v$ at $x=0$?

The graph of $w$ is shown. What is ${\lim }_{x\to 0}w(x)$?

The graph of $p$ is shown. What is ${\lim }_{x\to \infty }p(x)$?

The graph of $q$ is shown. What is ${\lim }_{x\to -2}q(x)$?

The graph of $v$ is shown. Which statement describes $v$ at $x=-3$?

The graph of $g$ is shown. What is ${\lim }_{x\to \infty }g(x)$?

A table gives $s(-3.1)=2.9$, $s(-3.01)=2.99$, $s(-3.001)=2.999$, $s(-2.999)=3.001$, $s(-2.99)=3.01$ and $s(-2.9)=3.1$. What does the table suggest for ${\lim }_{x\to -3}s(x)$?

The graph of $p$ is shown. What is ${\lim }_{x\to 0}p(x)$?

The graph of $v$ is shown. Which statement describes $v$ at $x=0$?

The graph of $q$ is shown. What is ${\lim }_{x\to \infty }q(x)$?

The graph of $p$ is shown. Which statement describes $p$ at $x=-3$?

A table gives $p(2.9)=-0.1$, $p(2.99)=-0.01$, $p(2.999)=-0.001$, $p(3.001)=0.001$, $p(3.01)=0.01$ and $p(3.1)=0.1$. What does the table suggest for ${\lim }_{x\to 3}p(x)$?

The graph of $s$ is shown. What is ${\lim }_{x\to 1^{+}}s(x)$?

The graph of $p$ is shown. What is ${\lim }_{x\to 2^{-}}p(x)$?

The graph of $g$ is shown. What is ${\lim }_{x\to 0}g(x)$?

The graph of $w$ is shown. What is ${\lim }_{x\to -4^{+}}w(x)$?

The graph of $s$ is shown. What is ${\lim }_{x\to \infty }s(x)$?

The graph of $s$ is shown. Which statement describes $s$ at $x=4$?

The graph of $w$ is shown. Which statement describes $w$ at $x=2$?

A table gives $u(0.9)=-6.1$, $u(0.99)=-6.01$, $u(0.999)=-6.001$, $u(1.001)=-5.999$, $u(1.01)=-5.99$ and $u(1.1)=-5.9$. What does the table suggest for ${\lim }_{x\to 1}u(x)$?

The graph of $g$ is shown. What is ${\lim }_{x\to -4^{+}}g(x)$?

The graph of $s$ is shown. What is ${\lim }_{x\to 0}s(x)$?

The graph of $g$ is shown. What is ${\lim }_{x\to 4^{+}}g(x)$?

The graph of $g$ is shown. What is ${\lim }_{x\to -1}g(x)$?

A table gives $g(3.9)=6.9$, $g(3.99)=6.99$, $g(3.999)=6.999$, $g(4.001)=7.001$, $g(4.01)=7.01$ and $g(4.1)=7.1$. What does the table suggest for ${\lim }_{x\to 4}g(x)$?

The graph of $u$ is shown. What is ${\lim }_{x\to 1}u(x)$?

A table gives $s(-1.1)=-5.1$, $s(-1.01)=-5.01$, $s(-1.001)=-5.001$, $s(-0.999)=-4.999$, $s(-0.99)=-4.99$ and $s(-0.9)=-4.9$. What does the table suggest for ${\lim }_{x\to -1}s(x)$?

The graph of $g$ is shown. What is ${\lim }_{x\to 2^{+}}g(x)$?

The graph of $s$ is shown. What is ${\lim }_{x\to \infty }s(x)$?

The graph of $p$ is shown. What is ${\lim }_{x\to 3^{-}}p(x)$?

A table gives $w(2.9)=5.9$, $w(2.99)=5.99$, $w(2.999)=5.999$, $w(3.001)=6.001$, $w(3.01)=6.01$ and $w(3.1)=6.1$. What does the table suggest for ${\lim }_{x\to 3}w(x)$?