How to Reflect Linear Functions

This video tutorial covers the concept of reflecting linear functions over the X and Y axes. It explains how reflections change the graphical representation of functions and provides three methods for performing these reflections: algebraically, using a table of values, and by reflecting points. The video includes practice exercises to reinforce the concepts and demonstrates how to write the reflected functions in slope-intercept form.

What is the objective of reflecting graphs of linear functions?

How does the reflection of a function change its graphical representation?

Explain how to reflect a function over the X axis algebraically.

What are the three methods to reflect a function over the X axis?

Describe the process of reflecting points over the X axis.

How can you verify that the reflection of a function has been done correctly?

How do you express a reflection in the Y axis using function notation?

What is the significance of changing inputs to their opposites when reflecting over the Y axis?

Illustrate how to graph a reflection in the Y axis using the algebraic method.

What steps are involved in reflecting a function using a table of values?