Mathematics, 04.06.2021 20:50 ghari112345
It is given that M is the midpoint of and . Midpoints divide a segment into two congruent segments, so . Since and perpendicular lines intersect at right angles, and are right angles. Right angles are congruent, so . The triangles share , and the reflexive property justifies that . Therefore, by the SAS congruence theorem. Thus, because . Finally, ΔPKB is isosceles because it has two congruent sides.
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It is given that M is the midpoint of and . Midpoints divide a segment into two congruent segments,...
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