in fig. seg AC and seg BD intersect each other at point P and AP/CP =BP/DP.prove that, traingle ABP similar traingle CDP
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in given ∆ABP. & ∆CDP
AP/CP = BP/DP
angleBPA=angle DPC. (opposite angle)
from S.A.S similarity
∆ABP ~ ∆CDP
proved...
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Step-by-step explanation:
in in triangle APB and triangle CDP
1. AP/CP = BP/DP
2.ANGLE BPA = ANGLE BPC REASON :OPPOSITE ANGLE
3. THEREFORE TRIANGLE APB ~ TRIANGLE CDP( BY SAS TEST)
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