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➡AP=PB
➡ angle BAD= angle ABE
➡angle EPA= angle DPB
a) ∆ DAP = ∆ EBP
b) AD=BE
i) ✡In ∆ DAP and ∆ EBP ...
AP=PB (given)
angle BAD = angle ABE (given)
angle EPA = angle DPB (given)
Therefore, adding angle EPD on both side :
angle EPA + angle EPD = angle DPB + angle EPD
hence, angle APD = angle APB
By ASA ,
∆DAP is congruent to ∆EBP.
ii) AD = BE (CPCT)
Hence proved !
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