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The image shows a problem asking to describe the location of a blue triangle relative to a red triangle on a coordinate plane. The red triangle is located on the left side of the y-axis, while the blue triangle is on the right.

We can compare the corresponding vertices of the two triangles to describe their relative location. Let's focus on the horizontal (x-axis) and vertical (y-axis) differences between them.

For example, if we take the top vertex of the red triangle at approximately \((-4, 3)\) and the top vertex of the blue triangle at around \((2, -2)\), we can describe the blue triangle as:

- **6 units to the right** (from \(-4\) to \(2\))
- **5 units down** (from \(3\) to \(-2\))

Thus, the blue figure is **6 units right** and **5 units down** relative to the red figure.

Would you like more details or have any questions?

Here are 5 related questions to expand your understanding:
1. How do you determine the number of units between two points on a coordinate plane?
2. What is the difference between horizontal and vertical translations?
3. How can you describe reflections or rotations in coordinate geometry?
4. What transformations can shift a figure without changing its size or shape?
5. Can you identify other corresponding points on both triangles to describe their full relative movement?

**Tip:** When comparing positions on a coordinate plane, always look at the x- and y-coordinates independently to determine horizontal and vertical shifts.

Describe the location of the blue figure relative to the location of the red figure.

Learn how to describe the position of one figure relative to another using horizontal and vertical shifts on a coordinate plane. In this example, we compare the location of a blue triangle and a red triangle, focusing on shifts along the x- and y-axes.

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