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Yes. Under translation the shape does not change, only the position of the shape changes - the translated shape is congruent to the original shape.
1. distance 2. angle measures 3. parallelism 4. collinearity 5. midpoint
An isometry preserves distances and angles between points, meaning that the shape and size of geometric figures remain unchanged. However, it does not necessarily preserve properties such as orientation (e.g., a reflection changes the orientation) or the position of points in space (e.g., a translation moves points). Additionally, while the overall configuration may remain intact, specific coordinates of points may change.
The size does not change and the orientation is altered by the extent of the rotation.
It wasn't. Essentially it is largely unchanged, but there are so many "versions" that it is impossible to say it has been 'preserved'.