https://file.aiquickdraw.com/mathbot/file/1727973113089s05t03aq.jpg

The problem shows Figure B as the result of a transformation on Figure A. The objective is to determine which transformation maps Figure A to Figure B.

From visual observation, Figure A is located below the x-axis, and Figure B is above the x-axis. The two shapes are congruent and are oriented in a way that suggests rotation. Specifically, Figure B looks like it is rotated 180° about the origin, which would flip Figure A to the opposite quadrant, keeping the same orientation relative to the axes.

Thus, the correct transformation is **a rotation of 180° clockwise about the origin** (which is equivalent to a 180° counterclockwise rotation, as the result is the same).

Let me know if you would like more details or further clarifications!

### Relative questions:
1. How does a 180° rotation affect coordinates of a figure on the coordinate plane?
2. What is the difference between a 90° and a 180° rotation in terms of position?
3. Can translations and rotations result in the same outcome in certain scenarios?
4. What properties of shapes remain unchanged after a rotation?
5. How can you describe a reflection in terms of a rotation?

**Tip:** When solving transformation problems, try sketching the figure after each possible transformation to visualize the result and better understand how the shape changes.

Figure B is the result of a transformation on Figure A. Which transformation would accomplish this?

Learn how to identify and perform a 180° rotation transformation of Figure A to Figure B on the coordinate plane. Understand key concepts such as the rotation formula and how to apply it for geometry problems. Suitable for students in Grades 7-9.

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