<A CB NOB proved
of the
Brove that angle subtended at the centre
arde in the double of the angle subtended at the
circumference
To prove - AOB = 2ACB
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To prove : ∠POQ=2∠PAQ
To prove this theorem we consider the arc AB in three different situations, minor arc AB, major arc AB and semi-circle AB.
Construction :
Join the line AO extended to B.
Proof :
∠BOQ=∠OAQ+∠AQO
Also, in △ OAQ,
OA=OQ
Therefore,
∠OAQ=∠OQA
∠BOQ=2∠OAQ
Similarly, BOP=2∠OAP
Adding 2 & 3, we get,
∠BOP+∠BOQ=2(∠OAP+∠OAQ)
∠POQ=2∠PAQ
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