Solving and Graphing Two Step Inequalities | 7.EE.B.4

This video tutorial covers solving 2-step inequalities, emphasizing the importance of handling inequality signs correctly. It includes examples with parentheses, negative division, and complex fractions, demonstrating how to solve and graph solutions. The tutorial concludes with a real-world word problem involving a cave explorer, illustrating the application of inequalities in practical scenarios.

What are the steps to solve a two-step inequality?

How do you graph the solution of the inequality P ≥ -4?

Explain how to check the solution of an inequality.

What is the solution to the inequality 5(g + 4) > 15?

How do you isolate the variable in the inequality b / -3 + 4 < 13?

What happens to the inequality sign when you multiply or divide by a negative number?

What is the final solution for the inequality K - 2/5 < -8?

Describe the process of solving the inequality -38 - 12M < -200.

What does it mean for a solution to be 'greater than' or 'less than' in the context of inequalities?

How can you verify that your solution to an inequality is correct?