Solving a multi step inequality simplify both sides

The video tutorial explains how to solve a two-step inequality by combining like terms and rearranging them for simplification. It guides through the process of solving the inequality step-by-step, ensuring that terms are correctly combined and simplified. The tutorial emphasizes the importance of keeping track of operations to avoid errors, especially when dealing with negative numbers. The final solution is verified to ensure accuracy.

What is the first step in solving a two-step inequality?

• Combine like terms on the same side

• Add a constant to both sides

• Multiply both sides by a constant

• Divide both sides by a variable

Why is it important to rearrange terms when solving inequalities?

• To simplify the process of combining like terms

• To eliminate all variables

• To ensure all terms are on one side

• To make the equation look more complex

What should you do if you have a variable on both sides of an inequality?

• Multiply both sides by the variable

• Subtract the smaller variable from both sides

• Add the variables together

• Ignore one of the variables

When solving an inequality, what must you ensure about the inequality sign?

• It should remain unchanged regardless of operations

• It should be replaced with an equal sign

• It should change direction if you multiply by a negative number

• It should always point to the left

What is the final step in solving the inequality 8K > 24?

• Divide both sides by 8

• Subtract 8 from both sides

• Multiply both sides by 8

• Add 8 to both sides