in the figure BC is a tangent to the circle with the centre of O. OE bisects AP. prove that ∆AEO~∆ABC.
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Answer:
Step-by-step explanation:
we have given a circle with center o and oe bisect ap
to prove :- ΔAEO ≈ Δ ABC
PROOF :- WE know a line from center to the chord to its mid point bisect the chord perpendicular to it
therefore oe ⊥ap
⇒ ∠aeo = 90
and we also know that tangent is ⊥ to radius
thus, ∠abc = 90
now,
in Δ aeo and Δabc
∠aeo = ∠abc [ (each 90 ) ( proved above) ]
∠oae = ∠ cab ( common )
now,
ΔAEO ≈ Δ ABC { AA SIMILARITY}
hence prooved
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