Learn how to shade an absolute value inequalities ex 10

This video tutorial explains how to graph absolute value inequalities. It covers the basic concepts, steps to graph the inequalities, determining whether the line should be solid or dashed, and how to shade the graph correctly. The tutorial emphasizes using test points to verify solutions and ensure accurate graphing.

What is the main characteristic of graphing an absolute value inequality without transformations?

• It involves complex transformations.

• It requires additional variables.

• It is completely different from the parent graph.

• It is similar to the parent graph.

How do you determine if a line should be solid when graphing an inequality?

• By checking if the inequality is false.

• By ensuring the inequality is not strict.

• By using a test point on the line.

• By checking if the inequality is strict.

What does it mean if a test point on the line satisfies the inequality?

• The line should be solid.

• The point is not part of the solution.

• The line should be dashed.

• The inequality is incorrect.

Why is it important to choose a point not on the line when determining shading?

• To verify the graph's accuracy.

• To test if the graph is true.

• To ensure the line is dashed.

• To determine if the inequality is satisfied outside the line.

What does it indicate if a point not on the line does not satisfy the inequality?

• The points outside the line are not part of the solution.

• The points on the line are incorrect.

• The inequality is invalid.

• The points outside the line are part of the solution.