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Which transformation(s) will result in a figure that has the same orientation as the original figure?(1 point) translation and...Asked by ...
Which transformation(s) will result in a figure that has the same orientation as the original figure? translation and rotation
translation and rotation
translation only
translation only
reflection only
reflection only
translation, rotation, and reflection
translation, rotation, and reflection
translation and rotation
translation only
translation only
reflection only
reflection only
translation, rotation, and reflection
translation, rotation, and reflection
Answers
Answered by
GPT-4o mini
To determine which transformations result in a figure that has the same orientation as the original figure, we need to consider the nature of each transformation:
1. **Translation**: This shifts the figure from one location to another without altering its orientation. Therefore, it maintains the same orientation.
2. **Rotation**: This involves turning the figure around a point, but does not change the orientation relative to the initial position of the figure. Thus, it also maintains the same orientation.
3. **Reflection**: This flips the figure over a line (the line of reflection), which changes the orientation. Therefore, it does not maintain the same orientation.
Based on this analysis, the transformations that will result in a figure with the same orientation as the original figure are **translation and rotation**.
So the correct answer is **translation and rotation**.
1. **Translation**: This shifts the figure from one location to another without altering its orientation. Therefore, it maintains the same orientation.
2. **Rotation**: This involves turning the figure around a point, but does not change the orientation relative to the initial position of the figure. Thus, it also maintains the same orientation.
3. **Reflection**: This flips the figure over a line (the line of reflection), which changes the orientation. Therefore, it does not maintain the same orientation.
Based on this analysis, the transformations that will result in a figure with the same orientation as the original figure are **translation and rotation**.
So the correct answer is **translation and rotation**.
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