Which of the following are solutions to the inequality below? Select all that apply.

g ≥ –6


To solve \( g \geq -6 \), we are looking for values of \( g \) that are **greater than or equal to** \(-6\).

This means that any number greater than or equal to \(-6\) will be a solution. Here are the types of solutions you might encounter:

- \( g = -6 \) is a solution because the inequality allows \( g \) to be equal to \(-6\).
- Any number greater than \(-6\) (e.g., 0, 5, 10, etc.) is also a solution.
- Any number less than \(-6\) (e.g., \(-7\), \(-10\), etc.) is **not** a solution.

If you have specific numbers listed as potential solutions, I can verify them for you.

Do you have any numbers to check? Would you like more details or have any questions?

---

Here are 5 relative questions to expand on this:
1. How do you solve inequalities involving multiplication or division by negative numbers?
2. What are the key differences between solving equations and inequalities?
3. How would the solution change if the inequality were \( g > -6 \) instead of \( g \geq -6 \)?
4. Can you graph the solution set of the inequality \( g \geq -6 \) on a number line?
5. How would you solve a compound inequality like \( -10 \leq g \geq -6 \)?

**Tip:** Always reverse the inequality sign when multiplying or dividing both sides by a negative number.

Which of the following are solutions to the inequality below? Select all that apply.
g ≥ –6

Explore how to solve the inequality g ≥ -6 with clear explanations and examples. Learn which values of g satisfy the inequality, the difference between 'greater than' and 'greater than or equal to,' and how to represent this on a number line. Ideal for Grades 6-8 students learning about algebraic inequalities.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation