In the figure <A= 65 , L<ABC = 56 and
BO, CO are the bisector of angles <ABC
and <BCA respectively then find <OCB
and <BOC.
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Answer:
<OCB= 29°
<BOC= 123°
Step-by-step explanation:
<ACB = 180 - (65 + 56)
= 180 - 122
= 58°
<OCB = 1/2 <ACB
= 1/2 × 58
= 29°
<BOC = 180 - (<OCB + <OBC)
= 180 - (29 + 28)
= 180 - 57
= 123°
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