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  1. Graph the solutions of a single inequality on a number line and express the solutions using interval notation. Graph the solutions of a compound inequality on a number line, and express the solutions using interval notation. An algebraic inequality, such as , is read “ is greater than or equal to .”

  2. 12 sie 2024 · Graph the solutions of an inequality on a number line and express the solutions using interval notation. An algebraic inequality, such as x ≥ 2 x ≥ 2, is read “ x x is greater than or equal to 2 2.” This inequality has infinitely many solutions for x x. Some of the solutions are 2, 3, 3.5, 5, 20, 2, 3, 3.5, 5, 20, and 20.001 20.001.

  3. Use inequality and interval notation. Solve linear inequalities. Solve, graph and give interval notation for the solution to inequalities with absolute values. Solve linear distance inequality problems. When we solve an equation we find a single value for our variable. With inequalities we will give a range of values for our variable.

  4. For each of the following inequalities: (a) Write the inequality algebraically. (b) Graph the inequality on the real number line. (c) Write the inequality in interval notation. 1. x is greater than 5. 2. x is less than 4. 3. x is less than or equal to 3. 4. x is greater than or equal to 7. 5. x is not equal to 2. 6. x is not equal to 5. 7. x is ...

  5. The second way is with a graph using a number line: And the third way is with an interval. We will explore the second and third ways in depth in this section. Again, the three ways to write solutions to inequalities are: The box below shows the symbol, meaning, and an example for each inequality sign.

  6. to express solutions to an inequality are by graphing them on a number line and interval notation. Note: We use the following symbol to denote infinity: Tip: Always use round parentheses and open dots for inequalities without the equal and always use square brackets and closed dots for inequalities with the equal. Video Examples on YouTube: 1.

  7. 15 wrz 2021 · Inequalities slice and dice the real number line into segments of interest or intervals. An interval is a continuous, uninterrupted subset of real numbers. How can we notate intervals with simplicity? The table below introduces Interval Notation. Inequalities have 4 4 possible interval closures:

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