In the figure, AP = AQ and
(11) Veulan AD is perpendicular to BC.
BP = BQ.
P
A А
1
-
B
Prove that AB is the bisector of ZPAQ and ZPBQ.
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Step-by-step explanation:
In figure, AP ∥ BQ ∥ CR. Prove that ar(AQC) = ar(PBR). Given: AP ∥ BQ ∥ CR To prove: ar(AQC) = ar(PBR) Proof: Since ΔABQ ...
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the answer is above bro
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