Which of the following values for $x$ makes the equation $3x\; -\; 5\; =\; 10$ true?

When multiplying or dividing both sides of an inequality by a negative number, such as in the expression , the direction of the inequality symbol must be flipped to maintain a true statement.

When solving an equation or inequality, what is the value of $x$ that makes the equation $x\; +\; 5\; =\; 12$ true?

Match each inequality symbol or phrase with its correct mathematical meaning or graphical representation.

Order the following values from least to greatest to review how numbers are positioned on a number line, which is essential for graphing inequality solutions.

Sort each mathematical statement into the correct category based on the relationship it describes.

Arrange the steps for solving a basic linear equation in the correct logical order to isolate the variable.

Unscramble the letters to find the mathematical term for a value that makes an open sentence or inequality true.

Before we begin our review of linear inequalities, let's check our understanding of basic inequality symbols and properties. Which of the following statements are true? (Select all that apply)

Which of the following statements correctly describes the process of solving the equation $3x\; -\; 5\; =\; 10$ and how it relates to the number line?