Final answer:
Without a visual, we can only infer general concepts: a rotation involves turning an object through an angle, a translation moves an object in a straight line, and a reflection flips an object over a line. The correct answer would depend on the specific orientation and position changes of triangle ABC to A"B"C".
Step-by-step explanation:
To answer which two transformations occurred to triangle ABC to get triangle A"B"C", we examine the geometry of the transformation. Without a visual representation of the triangles and their orientations, it's challenging to provide a definitive answer. However, from the provided information, one can infer relationships between rotational and translational motion. When something is rotated, it creates an angle of rotation which is a measure of how far the object has turned. When something is translated, it is moved in a straight line from one place to another without rotating. In the geometric sense, a reflection occurs when an object is flipped over a line, creating a mirror image. When analyzing geometric transformation in crystals or shapes, we often consider rotations around an axis or through a specific angle.