Graph an absolute value inequality with transformations when not in transformation form

The video tutorial explains how to graph an absolute value inequality. It begins by setting up the inequality and rewriting it for graphing. The instructor discusses transformations, focusing on vertex changes, and demonstrates how to graph the inequality, emphasizing the importance of line types. The tutorial concludes with testing points to determine shading for the solution area.

What is the first step in graphing the absolute value inequality given in the video?

• Graph the parent function

• Isolate the variable y

• Identify the vertex

• Solve for x

How does the vertex of the graph change with the transformations described?

• It moves right and down

• It remains at the origin

• It moves left and down

• It moves left and up

What type of line is used to represent the inequality in the graph?

• Dotted line

• Solid line

• Bold line

• Dashed line

Why is the line dashed in the graph of the inequality?

• Because the graph is part of the solution

• Because the graph is not part of the solution

• Because the inequality is non-strict (equal to)

• Because the inequality is strict (not equal to)

Which point is typically used to test if it lies within the solution area of the graph?

• (1,1)

• (2,2)

• (0,0)

• (-1,-1)