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Inequalities Homework Help Resources

If you need practice solving, graphing, and testing inequalities, try these free resources from around the web. You can watch a video about multistep inequalities, download a worksheet with compound inequality problems, or use online tools for graphing.

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In this activity, students will explore absolute value inequalities graphically, numerically, and algebraically. They will rewrite absolute value inequalities as compound inequalities without absolute value and solve.
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Students first solve linear absolute value equations in a single variable using the definition of absolute value to write and solve two equations. They then explore the handheld's functionalities for solving and checking such equations. Students view graphs of absolute value inequalities, compare them to those of compound inequalities, and practice writing absolute value inequalities as compound inequalities. They solve absolute value inequalities and check their solutions by graphing them.
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In this activity, students will learn to identify the domain and range of various real-world step functions. They will graphically explore numerical data points and observe step functions. Open and closed points on a graph are investigated and discussed. Students use self-check questions to check their understandings with immediate feedback. Extension questions are also provided to apply what is learned to determine the domain and range of other functions.
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Students first solve linear absolute value equations in a single variable using the definition of absolute value to write and solve two equations. They then explore the handheld's functionalities for solving and checking such equations. Students view graphs of absolute value inequalities, compare them to those of compound inequalities, and practice writing absolute value inequalities as compound inequalities. They solve absolute value inequalities and check their solutions by graphing them.
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In this activity, students will learn to identify the domain and range of various real-world step functions. They will graphically explore numerical data points and observe step functions. Open and closed points on a graph are investigated and discussed. Students use self-check questions to check their understandings with immediate feedback. Extension questions are also provided to apply what is learned to determine the domain and range of other functions.
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In this activity, students will explore absolute value inequalities graphically, numerically, and algebraically. They will rewrite absolute value inequalities as compound inequalities without absolute value and solve.
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In this activity, students will encounter various scenarios involving perimeters of polygons. The students will write an equation and solve it in order to answer the questions provided.
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In this problem, students are given a manufacturing situation and asked to write an inequality to represent it. Once they have written the inequalities, students examine its solution setting by testing values of the variable on a spreadsheet and viewing its graph.
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In this activity, students will identify whether points lie within a shaded region that is bounded by linear inequalities. The focus is on testing the points for truth in the inequality. Students will use a graph to verify their answers.
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In this activity, students will investigate inequalities. Applications of inequalities to volume and perimeter provide motivation to develop a deeper understanding of the topic. Dynamic sliders and self-check questions make this activity approachable for Algebra 1 students. Students can put into practice what they have learned with extension/homework questions.
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