The video tutorial explains how to solve absolute value inequalities by creating two cases, graphing solutions on a number line, and ensuring the absolute value is isolated before solving. It highlights the difference between 'and' and 'or' conjunctions in compound inequalities and provides examples to illustrate these concepts.

What are the two cases used to solve absolute value inequalities?

Explain the difference between solving inequalities that are less than or less than or equal to versus those that are greater than or greater than or equal to.

How do you graph the solutions of an absolute value inequality on a number line?

Describe the process of creating two cases when solving an absolute value inequality.

What is the importance of isolating the absolute value before solving an inequality?

What mistake do students commonly make when solving absolute value inequalities?

How do you determine the correct scaling when creating a number line for solutions?