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# ZingPath: Absolute Value Equations

## Absolute Value Equations, Graphs, and Intersection Points      Searching for

## Absolute Value Equations

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Explore the full path to learning Absolute Value Equations

Algebra-1

### Learning Made Easy

You will use graphical solution methods to solve an equation of the form |ax + b| = |bx + c|.

### Now You Know

After completing this tutorial, you will be able to complete the following:

• Explain why the x-coordinates of the points where the equations y = |ax + b| and y = |bx + c| are solutions to the equation |ax + b| = |bx + c|.

### Everything You'll Have Covered   ### Tutorial Details

 Approximate Time 2 Minutes Pre-requisite Concepts Students should be able to define absolute value, know that there is no inverse operation for absolute value, and understand that that the solutions of f(x) = g(x) are the x-coordinates of the intersection points of y= f(x) with y = g(x). Course Algebra-1 Type of Tutorial Animation Key Vocabulary absolute value equation, graphing, intersection points