What does $f^{\prime }\left(4\right)$ denote?

What does $f^{\prime }\left(-5\right)$ denote?

In physics a position $s(t)$ is written with a dot as $\dot{s}$. What does the dot mean?

Which expression is NOT another way of writing $f^{\prime }\left(x\right)$ for $y=f(x)$?

What does $f^{\prime }\left(9\right)$ denote?

If $y=f(x)$, which Leibniz expression means the same as $f^{\prime }\left(-3\right)$?

If $y=f(x)$, which Leibniz expression means the same as $f^{\prime }\left(1\right)$?

What does $f^{\prime }\left(3\right)$ denote?

Which phrase describes what $\frac{d}{dx}$ is?

What does $\frac{d^{4}y}{d{x}^4}$ denote?

What does $f^{\prime }\left(-8\right)$ denote?

In the composite $f(x)={\left(3x^2-5\right)}^7$, written as $f(x)=g\left(h(x)\right)$, what is the OUTER function $g$?

What is a COMPOSITE function?

If $y=f(x)$, which Leibniz expression means the same as $f^{\prime }\left(4\right)$?

A function is said to be DIFFERENTIABLE at a point when which condition holds?

If $y=f(x)$, which Leibniz expression means the same as $f^{\prime }\left(5\right)$?

In $h(x)=\sqrt{4x+1}$, what is the INNER function?

What does $\frac{d^{2}y}{d{x}^2}$ denote?

What does $\frac{d^{3}y}{d{x}^3}$ denote?

In ${\frac{dy}{dx}|}_{x=3}$, what does the vertical bar mean?

What does $\ddot{s}$ denote, where $s$ is a position and $t$ is time?

If $y=f(x)$, which Leibniz expression means the same as $f^{\prime }\left(2\right)$?

What does $\frac{d^{5}y}{d{x}^5}$ denote?

If $y=f(x)$, which Leibniz expression means the same as $f^{\prime }\left(9\right)$?