A line segment AB bisected at point P and through p another line segment PQ which is perpendicular to AB IS drawn show that QA=QB
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Answer:
Step-by-step explanation:
Now
In Δ APQ and ∆ BPQ
AP = BP ( As given AB is bisect at point P )
∠ APQ = ∠ BPQ ( As given PQ is perpendicular to AB )
And
PQ = PQ ( Common side )
SO,
Δ∆ APQ ≅≅ Δ∆ BPQ ( By SAS rule )
AQ = BQ ( by CPCT )
Hence proved
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