If the bisectors of angle ABC and angle ACB meet at O, prove that angle BOC= 90° + 1/2 angle A

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In the figure, the bisectors of \( \angle A B C \) and \( \angle \mathrm{ACB} \) intersect each ... In the figure, the bisectors of \( \angle A B C \) and \( \angle \mathrm{ACB} \) intersect each ...
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The bisector of ∠B and∠ C of triangle ABC intersect each other at point O. Prove that ∠BOC=90°+1/2∠A The bisector of ∠B and∠ C of triangle ABC intersect each other at point O. Prove that ∠BOC=90°+1/2∠A
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Prove that ∠BOC = 90° - (1/2)∠A |Bisectors of ∠B and ∠C of △ABC intersect each other at the point O Prove that ∠BOC = 90° - (1/2)∠A |Bisectors of ∠B and ∠C of △ABC intersect each other at the point O