draw the figure and show that angle BOC =90°+½ angle A where OB and OC are angle bisector of angle ABC and and angle ACB in triangle ABC
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Step-by-step explanation:
OB and OC are the bisectors of ∠B and ∠C
So x=∠B/2 and y=∠C/2
In Δ OBC
x+y+p=180
∠B/2 +∠C/2+p=180
(√B+∠C)/2 +P=180
p-= 180-(√B+∠C)/2
=180-(180-√A)/2
=180-90+∠A/2
p=90+1/2 ∠BAC
∠BOC = 90 + 1/2 ∠BAC
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