${\lim }_{x\to 3}f(x)=1$ but $f(3)=2$. What kind of discontinuity does $f$ have at $x=3$?

How do ${\int }_2^{9}f(x)dx$ and $\int f(x)dx$ differ?

In $\int 6u^{2}du$, what is the role of $du$?

What does ${\frac{dA}{dx}|}_{x=4}$ denote?

What does ${\frac{dA}{dx}|}_{x=6}$ denote?

${\lim }_{x\to 8^{-}}f(x)=9$ and ${\lim }_{x\to 8^{+}}f(x)=8$. What kind of discontinuity does $f$ have at $x=8$?

In $g(x)={\int }_7^{x}f(s)ds$, what is the role of $s$?

$f^{\prime }(5)=0$ and $f(5)=-2$. Which statement uses the vocabulary correctly?

A power series centered at $x=-5$ has radius of convergence $1$. What is its interval of convergence before the endpoints are tested?

$f^{\prime }(7)=0$ and $f(7)=-5$. Which statement uses the vocabulary correctly?

$f^{\prime }(3)=0$ and $f(3)=-8$. Which statement uses the vocabulary correctly?

What does ${\frac{d^{2}s}{d{x}^2}|}_{x=3}$ denote?

A power series centered at $x=2$ has radius of convergence $1$. What is its interval of convergence before the endpoints are tested?

A power series centered at $x=3$ has radius of convergence $3$. What is its interval of convergence before the endpoints are tested?

What does ${\frac{dy}{dx}|}_{x=2}$ denote?

In $g(x)={\int }_4^{x}f(t)dt$, what is the role of $t$?

In $\int 7t^{2}dt$, what is the role of $dt$?

What does ${\lim }_{x\to 5}f(x)=\infty$ say?

What does ${\lim }_{x\to 2}f(x)=\infty$ say?

A power series centered at $x=-1$ has radius of convergence $2$. How do the radius of convergence and the interval of convergence differ?

What does ${\lim }_{x\to 3^{-}}f(x)=4$ say?

What is the ABSOLUTE maximum of $f$ on $\left[5,10\right]$?

How do ${\int }_4^{6}f(x)dx$ and $\int f(x)dx$ differ?

What does ${\frac{dA}{dx}|}_{x=7}$ denote?

How do $f^{\prime }(9)$ and $f^{\prime }(x)$ differ?

What does ${\lim }_{x\to 7^{-}}f(x)=9$ say?

${\lim }_{x\to 2^{-}}f(x)=3$ and ${\lim }_{x\to 2^{+}}f(x)=5$. What kind of discontinuity does $f$ have at $x=2$?

$f^{\prime }(3)=0$ and $f(3)=-1$. Which statement uses the vocabulary correctly?

${\lim }_{x\to 9}f(x)=6$ but $f(9)=7$. What kind of discontinuity does $f$ have at $x=9$?

What does ${\lim }_{x\to 2^{+}}f(x)=9$ say?