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It looks like you've uploaded an image that includes a math problem related to finding the distance between two points on a coordinate plane. The problem likely involves using the distance formula or the Pythagorean theorem.

Here’s a general approach to solving such problems:

### **Steps to Solve:**
1. **Identify the Points:** Locate the coordinates of points \( A \) and \( B \) on the coordinate plane.
2. **Distance Formula:** Use the distance formula to calculate the distance between the two points:
   \[
   d = \sqrt{(x_2 - x_1)^2 + (y_2 - y_1)^2}
   \]
   where \( (x_1, y_1) \) and \( (x_2, y_2) \) are the coordinates of points \( A \) and \( B \), respectively.
3. **Simplify the Expression:** Calculate the squares of the differences, add them, and take the square root of the sum to find the distance.

### **For the Provided Image:**
Without being able to zoom in on the image or directly view the text in high resolution, I would need more details to provide an exact solution. However, the distance formula will apply based on the coordinates given in the problem.

Would you like to proceed with a detailed step-by-step solution for a general case using hypothetical coordinates, or do you need something specific from the image?

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### **Related Questions:**
1. What are the coordinates of points \( A \) and \( B \) in this problem?
2. How does the distance formula relate to the Pythagorean theorem?
3. Can you derive the distance formula from the Pythagorean theorem?
4. What are some real-life applications of the distance formula?
5. How can you confirm the accuracy of your calculated distance on a coordinate plane?

### **Tip:** 
Always double-check your coordinate points and calculations, especially when squaring negative numbers, to avoid common mistakes in finding distances.

Find the distance between points A and B using the distance formula.

Learn how to calculate the distance between two points A and B on a coordinate plane using the distance formula. This problem applies the Pythagorean theorem to find the exact distance and is suitable for students in Grades 6-8.

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