Question no .24
Given: bo and oc bisector of angle cbe and angle bcd meet at o .angle bac=80°
To find :angle boc
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angle CBE=angle BAC +angle ACB (By exterior angle property) 1/2angle CBE=1/2angle BAC +1/2angle ACB (dividing both sides by 1/2) angle CBO=1/2angle BAC +1/2angle ACB (since BO is the bisector) Similarly angle BCO=1/2angle BAC + 1/2angle ABC In triangle BOC angle BCO+angleBOC+angleCBO=180 (By angle sum property) 1/2angle BAC+1/2angle ABC+1/2angle BAC+1/2angle ACB+angle BOC=180 1/2(angle BAC+angle ABC+angle BAC+angle ACB)+angle BOC=180 angle BOC=180-1/2(angle BAC+angle ABC+angle ACB+angle BAC) angle BOC=180-1/2(180+angle BAC) (since in triangle ABC, angle BAC+angle ABC+angle ACB=180) angle BOC=180-90-1/2angle BAC angle BOC=90-1/2angle BAC Therefore, BOC=90-1/2 80 BOC=50
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