Mathematics (2019) Grade(s): 09-12 - Geometry with Data Analysis
MA19.GDA.24
Define congruence of two figures in terms of rigid motions (a sequence of translations, rotations, and reflections); show that two figures are congruent by finding a sequence of rigid motions that maps one figure to the other.
Define congruence of two figures in terms of rigid motions (a sequence of translations, rotations, and reflections); show that two figures are congruent by finding a sequence of rigid motions that maps one figure to the other.
COS Examples
Example: $\Delta ABC$ is congruent to $\Delta XYZ$ since a reflection followed by a translation maps $\Delta ABC$ onto $\Delta XYZ$.