https://file.aiquickdraw.com/mathbot/file/1725579989747tptwb628.jpg

In this image, the problem asks for a translation of a geometric shape on a coordinate grid. Specifically, it instructs to move the shape **1 unit left and 2 units up**.

The triangle shown on the grid has its vertices labeled, and the transformation (translation) involves shifting each point by the described amounts:
- **1 unit left**: This means reducing the x-coordinate of each point by 1.
- **2 units up**: This means increasing the y-coordinate of each point by 2.

### Steps:
1. Identify the coordinates of each vertex of the original triangle.
2. Apply the translation rule to each point.
   - Subtract 1 from the x-coordinate (left movement).
   - Add 2 to the y-coordinate (upward movement).
3. Plot the new triangle using the translated coordinates.

Would you like me to detail the steps for transforming the coordinates of the vertices? Let me know if you have any specific questions!

### Related Questions:
1. What are the original coordinates of the triangle's vertices?
2. How does the translation affect the shape and size of a figure?
3. Can translations be combined with other transformations, such as rotations or reflections?
4. How do you write a general rule for any translation on a coordinate plane?
5. What is the difference between a translation and a reflection?

### Tip:
When performing translations, always check your direction carefully (left vs. right, up vs. down) to ensure the movement aligns with the intended shift!

Translate the triangle by 1 unit left and 2 units up on a coordinate grid.

Learn how to translate a triangle 1 unit left and 2 units up on a coordinate grid. This problem involves applying the translation rule and visualizing how the transformation affects the shape's position. Ideal for students in Grades 6-8.

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