∆PQR, PE is the perpendicualr bisector of ∠QPR then prove that PQ = PR.
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Step-by-step explanation:
In triangles PEQ and PER
PE=PE(common)
∠PEQ=∠PER
QE=RE
Thus by ASA congruency, △PEQ and △PER are congruent.
By cpct, PQ=PR.
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