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explore the properties of reflection by following these steps. cl = 3.0…

Question

explore the properties of reflection by
following these steps.

cl = 3.0 units ll = 3.0 units

which segments have equal
lengths? corresponding segments

  1. change the position of the line of

reflection. does the line of reflection
appear to be a perpendicular
bisector of the segments that
connect corresponding vertices?

dropdown with yes/no

check

diagram on the right with a, b, c, a, b, c, k, j, l, p

Explanation:

Brief Explanations

In a reflection transformation, the line of reflection is always the perpendicular bisector of the segments joining corresponding vertices (like \(AA'\), \(BB'\), \(CC'\)). This is a fundamental property of reflections in geometry: the line of reflection is equidistant from each vertex and its image, and it forms a right angle with the segment connecting them. So, regardless of the position of the line of reflection, this property holds.

Answer:

yes