One Step Inequalities Examples

Are you struggling with understanding one-step inequalities examples? Don’t worry, you’re not alone! In this article, we’ll break down some simple examples to help you grasp this concept easily.

One-step inequalities are inequalities that involve only one mathematical operation, such as addition, subtraction, multiplication, or division. They are used to compare two quantities and determine their relationship.

one step inequalities examples

Examples of One-Step Inequalities

Let’s start with a basic example: x + 5 > 10. In this case, we subtract 5 from both sides to isolate x. This gives us x > 5, meaning that any number greater than 5 satisfies this inequality.

Now, let’s look at another example: 2y – 3 ≤ 9. To solve this, we add 3 to both sides and then divide by 2 to find the value of y. The solution is y ≤ 6, indicating that any number less than or equal to 6 is a solution.

Next, consider the inequality 4z/2 ≥ 8. To solve this, we first simplify by dividing 4z by 2 to get 2z. Then, we find that z ≥ 4, meaning that any number greater than or equal to 4 satisfies the inequality.

In the last example, let’s tackle the inequality 3a + 7 < 16. We subtract 7 from both sides and then divide by 3 to isolate a. The solution is a < 3, indicating that any number less than 3 is a valid solution.

By working through these examples and practicing more on your own, you’ll become more comfortable with solving one-step inequalities. Remember, the key is to isolate the variable on one side of the inequality sign to find the solution.

Now that you have a better understanding of one-step inequalities examples, you can tackle more complex problems with confidence. Keep practicing and don’t hesitate to seek help if you get stuck. You’ve got this!

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