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Vocabulary
absolute valuelinear inequalitiessolutionsreal numbers
Skills
  • identify (absolute value linear inequalities) #dok1
  • solve (absolute value linear inequalities) #dok2
  • represent (solution sets for absolute value linear inequalities) #dok2
  • interpret (the meaning of solutions in context) #dok3
Learning Targets
  • I can recognize an absolute value linear inequality and its parts. #dok1
  • I can solve absolute value linear inequalities with one variable. #dok2
  • I can represent solution sets to absolute value linear inequalities using interval notation. #dok2
  • I can explain and justify the method used to solve absolute value linear inequalities. #dok3
  • I can interpret the meaning of the solution to an absolute value linear inequality in context. #dok3
Big Ideas
  • Absolute value linear inequalities can be solved through systematic procedures that consider both positive and negative scenarios.
  • Solution sets for absolute value linear inequalities can represent ranges or intervals on a number line, reflecting real-world constraints.
Essential Questions
  • What does it mean to solve an absolute value linear inequality?
  • How do solution sets for absolute value inequalities differ from the solution sets for regular linear inequalities?
  • How can you represent the solutions to an absolute value linear inequality on a number line?
  • Why do absolute value inequalities have two cases, and how does that affect the solution process?
  • In what real-world situations might an absolute value linear inequality model a constraint or condition?