https://file.aiquickdraw.com/mathbot/file/17298641393169gry1bvo.jpg

The image shows two triangles, one labeled \( \triangle ABC \) in black and the other labeled \( \triangle A'B'C' \) in pink, on a coordinate plane. It looks like the triangle \( \triangle ABC \) has undergone a transformation to form \( \triangle A'B'C' \).

By inspecting the positions of the triangles:
- \( A(-2, 3) \), \( B(-1, 1) \), \( C(-3, 1) \)
- \( A'(3, 3) \), \( B'(2, 1) \), \( C'(4, 1) \)

This appears to be a **translation** of triangle \( ABC \). Specifically, the triangle was shifted 5 units to the right.

Let me know if you'd like a detailed breakdown of how to verify the translation or any other part of the transformation process!

Here are five related questions:
1. What are the coordinates of points after a 90-degree rotation?
2. How do you calculate the area of a triangle using coordinates?
3. Can this transformation be classified as a reflection?
4. What are the properties of translation transformations?
5. How would the equation of a line change under translation?

**Tip**: Always double-check coordinates after applying any transformation to ensure accuracy!

The image shows two triangles on a coordinate plane, one labeled \( \triangle ABC \) and another labeled \( \triangle A'B'C' \). How was \( \triangle ABC \) transformed to form \( \triangle A'B'C' \)?

This problem involves the translation of triangle ABC on a coordinate plane to triangle A'B'C'. The transformation involves shifting the triangle by 5 units to the right. Coordinates before and after transformation are provided, with a breakdown of how to identify translations.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation