1. A figure has symmetry with respect to a point P if for every point Q of the figure a partner point Q' exists such that P is t
he of QQ’. 2. A figure has symmetry with respect to a plane X if for every point K of the figure a partner point K' exists such that X is the of KK’. 3. A figure has symmetry with respect to a line m if for every point P of the figure a partner point P' exists such that m is the of PP’.
1. A figure has symmetry with respect to a point P if for every point Q of the figure a partner point Q' exists such that P is the <u>midpoint</u> of QQ’.
2. A figure has symmetry with respect to a plane X if for every point K of the figure a partner point K' exists such that X is the <u>perpendicular bisector</u> of KK’.
3. A figure has symmetry with respect to a line m if for every point P of the figure a partner point P' exists such that m is the <u>perpendicular bisector</u> of PP’.
Step-by-step explanation
The following options were missing: <em>perpendicular bisector or midpoint</em>