Create and solve one-variable inequalities, justify the solution process, and interpret the solutions in context. a. Create inequalities in one variable to represent constraints or conditions. b. Solve linear inequalities in one variable, including those with variables on both sides, using flexible and efficient strategies. Represent the solution set using a number line and inequality notation. c. Solve absolute value inequalities in one variable where the absolute value expression is isolated on one side of the inequality. Represent the solution set using compound inequalities and a number line. d. Interpret the meaning of the solution set in the context of the problem, including what values are reasonable within the given situation.
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