https://r2.erweima.ai/mathbot/image/172550358517692dul8tp.jpg

The question in the image asks:

"To solve a system of inequalities graphically, you just need to graph each inequality and see which points are in the overlap of the graphs."

It then asks whether this statement is true or false, with the answer choices:
- A. True
- B. False

### Explanation:
This statement is **True**. When solving a system of inequalities graphically, you graph each inequality individually on a coordinate plane. The solution to the system is the region where all of the inequalities overlap. This region represents the set of points that satisfy all inequalities in the system simultaneously.

Let me know if you need further clarification on this concept!

Would you like more details or have any questions? Here are five related questions to consider:
1. What are the key steps to graphing linear inequalities?
2. How can you determine whether to use a dashed or solid line when graphing inequalities?
3. How does shading work when graphing inequalities?
4. Can systems of inequalities have no solution?
5. What are the differences between solving systems of equations and systems of inequalities?

**Tip:** Always double-check whether to shade above or below the boundary line when graphing inequalities!

To solve a system of inequalities graphically, you just need to graph each inequality and see which points are in the overlap of the graphs.

Learn how to solve a system of inequalities graphically by understanding the concept of graphing each inequality and identifying the overlap of the graphs. This topic is suitable for students in Grades 8-10, focusing on key algebraic concepts related to inequalities and graphing.

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