key term - $F'(x)$

Definition

$F'(x)$ represents the derivative or rate at which $F(x)$ changes with respect to $x$. It measures how fast $F(x)$ is changing at any given value of $x$.

Related terms

Critical Points:

These are points where the derivative is either zero or undefined. They often indicate local maximums, minimums, or inflection points of a function.

Differentiability:

Differentiability refers to whether a function has a well-defined derivative at every point in its domain.

Chain Rule:

The chain rule is a formula used to find the derivative of composite functions, such as when one function is applied to another.