Figure OO is the result of a transformation on Figure NN. Which transformation would accomplish this?
x
y
Figure N
Figure O
Answer
Multiple Choice Answers
A translation 1 unit up
A translation 1 unit down
A rotation 90° counterclockwise about the origin
A rotation 90° clockwise about the origin
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To determine which transformation maps Figure \( N \) to Figure \( O \), we need to observe the positioning and orientation of the two figures.

1. **Translation up or down**: A translation 1 unit up or 1 unit down would move all points in Figure \( N \) directly upward or downward by 1 unit. This transformation does not involve any rotation. If Figure \( O \) has rotated compared to Figure \( N \), translation options would not be correct.

2. **Rotation 90° counterclockwise or clockwise about the origin**: A 90° rotation about the origin changes the orientation of the figure. The direction of rotation (clockwise or counterclockwise) will determine the specific placement of points relative to their original positions.

To choose the correct option, identify:
- If Figure \( O \) is a rotated version of Figure \( N \), and if so,
- Whether it is rotated clockwise or counterclockwise.

Assuming Figure \( O \) is rotated from Figure \( N \):
- **If Figure \( O \) is rotated 90° counterclockwise from Figure \( N \)**, select the "90° counterclockwise about the origin" option.
- **If Figure \( O \) is rotated 90° clockwise from Figure \( N \)**, select the "90° clockwise about the origin" option.

Since the image is displayed, please confirm if the orientation matches a 90° clockwise or counterclockwise rotation for the correct answer.

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Would you like more detail on recognizing transformations?

### Related Questions:
1. How can you identify a translation from a rotation?
2. What is the effect of rotating a figure 90° counterclockwise?
3. How can you check if a figure has been rotated around the origin?
4. How does a 1-unit translation affect the coordinates of a point?
5. Why might a rotation be preferred over other transformations in certain cases?

**Tip:** Visualizing transformations on a coordinate grid can help in identifying the correct type.

Figure OO is the result of a transformation on Figure NN. Which transformation would accomplish this?
A translation 1 unit up
A translation 1 unit down
A rotation 90° counterclockwise about the origin
A rotation 90° clockwise about the origin

Determine the transformation that maps Figure N to Figure O by analyzing rotation and translation options. This problem explores key concepts in geometry transformations, including identifying the effects of 90° clockwise and counterclockwise rotations around the origin. Suitable for students in Grades 8-10.

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