By the definition of reflection, point P is the image of itself and point N is the image of<u> Point M. </u>
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<h2 /><h2>Given that</h2>
Because of the unique line postulate, we can draw a unique line segment PM.
Using the definition of reflection, PM can be reflected over line l.
By the definition of reflection, point P is the image of itself and point N is the image of ________.
Because reflections preserve length, PM = PN. Point M point Q segment PM segment QM.
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According to the question</h3>
P is a point on the perpendicular bisector, l, of MN.
A Reflection is a transformation in which the figure is the mirror image of the other.
Every point is a mirror reflection of itself.
By the definition of reflection, point P is the image of itself, point N is the image of M.
Line l acts as a Line of symmetry or axis of reflection.
Reflections preserve length so PM = PN.
By the definition of reflection, point P is the image of itself and point N is the image of<u> Point M. </u>
Because reflections preserve length, PM = PN.
Point M point Q segment PM segment QM.
Hence, point N is the image of M.
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