Consider the relationship between y = f of x and y equals f of negative X what is the type of function transformation called what does it look like on a graph this type of transformation is called a blank specifically it is a reflection over the blank access on the graph this means that every point of y equals f of negative X is blank

Question

GPT-4o mini · Answer

The relationship between $ y = f(x) $ and $ y = f(-x) $ represents a transformation known as a **reflection**. Specifically, this transformation is a reflection over the **y-axis** on the graph. This means that every point of $ y = f(-x) $ is the mirror image of the corresponding point of $ y = f(x) $ across the y-axis. For example, if the point $ (a, b) $ lies on the graph of $ y = f(x) $, then the point $ (-a, b) $ will lie on the graph of $ y = f(-x) $.