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Objectives: Students will be able to define reflection in a given line Students will be able to define line of symmetry Students will be able to apply the properties of reflections Students will be able to relate reflections and line symmetry
Materials: Miras provided by teacher Worksheets provided by teacher
Activity: Teacher shows 2 examples of reflexive symmetry on overheads (5 Min) The alphabet written with symmetry The word mirror written with symmetry Teacher defines the terms and theorems, while giving examples (15 Min) Reflection: A reflection in a line l is a transformation that maps (moves) every point P to a point P', so that the following properties are true: 1. If P is not on l, then l is the perpendicular bisector of segment PP'. 2. IF P is on l, then P=P' Examples: |
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