The problem asks to describe the transformation of triangle $ABC$ to triangle $A'B'C'$. Based on the image provided:

• The transformation appears to be a translation. We can verify this by comparing the coordinates of corresponding points.
• $A$ moves to $A'$, $B$ moves to $B'$, and $C$ remains stationary. Looking at the grid, the points $A$ and $B$ seem to shift to the right.

To confirm the translation, let's analyze the movement of points:

• Point $A$ moves from $(-2, 3)$ to $(0, 3)$, which means it moves 2 units to the right.
• Point $B$ moves from $(-3, 1)$ to $(-1, 1)$, also moving 2 units to the right.

So, the transformation is a translation 2 units to the right.

Would you like further clarification, or do you have any questions about this solution?

Here are 5 related questions:

1. How can you verify a translation using vector notation?
2. What other types of transformations could be applied to a triangle?
3. How would the transformation change if point $C$ had also moved?
4. Can you describe the properties of a shape that remain unchanged after a translation?
5. How do you find the equation of a line passing through two points on a grid?

Tip: When describing a translation, always check if all points move by the same distance and direction to ensure it is not a different transformation, such as a reflection or rotation.