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Name Date Class LESSON24Review for Mastery Solving Twisted and MultiStep InequalitiesWhen solving inequalities with more than one step, use inverse operations to isolate the variable. The order of
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To fill out when solving inequalities with, follow these steps:
02
Determine the inequality symbol: Is it 'less than', 'greater than', 'less than or equal to', or 'greater than or equal to'?
03
Solve the inequality as if it were an equation, but remember that whenever you multiply or divide both sides by a negative number, you must reverse the inequality symbol.
04
Graph the solution on a number line by plotting an open circle for 'less than' or 'greater than' inequalities, or a closed circle for 'less than or equal to' or 'greater than or equal to' inequalities.
05
Shade the region on the number line that represents the solution, either to the left or right of the circle depending on the inequality symbol.
06
Write the solution using interval notation, which is represented by brackets [] or parentheses ().

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When solving inequalities with, anyone studying algebra or mathematics in general needs to understand how to fill out these inequalities.
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Students in high school or college-level algebra courses will typically encounter inequalities and need to solve them.
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Professionals in fields such as engineering, economics, or finance may also encounter inequalities when analyzing data or solving problems.
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When solving inequalities, we are determining the possible values of the variable that satisfy the given inequality.
Anyone who is working on solving the inequalities needs to file the appropriate documentation.
When solving inequalities, one must follow the steps to isolate the variable and determine the possible values that satisfy the inequality.
The purpose of solving inequalities is to identify the range of values that make the inequality true.
The solutions to the inequalities and the steps taken to arrive at those solutions must be reported.
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