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solve part ii
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In ΔAOB & ΔAOC,
AB = AC (Given)
∠OBA= ∠OCA (from eq1)
OB = OC. (from eq 2)
Therefore, ΔAOB ≅ ΔAOC
( by SAS congruence rule)
Then,
∠BAO = ∠CAO
(by CPCT)
So, AO is the bisector of ∠BAC.
Answered by
0
In ΔAOB & ΔAOC,
AB = AC (Given)
∠OBA= ∠OCA (from eq1)
OB = OC. (from eq 2)
Therefore, ΔAOB ≅ ΔAOC
( by SAS congruence rule)
Then,
∠BAO = ∠CAO
(by CPCT)
So, AO is the bisector of ∠BAC.
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