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Answer:
Angle ACB = 79°
Step-by-step explanation:
To find < BOC
It is given that, <AOC = 152
<AOB + <BOC = 360 - 152 = 208
<AOB : <BOC = 5: 3
<AOB= (5 x 208)/8 = 130°
<BOC = 208 - 130 = 78°
To find <ACB
Triangle AOC and triangle BOC are isosceles triangles.
<OAC = <ACO = (180 - 152)/2 =28°
Similarly <OCB = <OBC =1/2 (180 - <BOC) = 1/2(180 - 78) = 51°
Therefore <ACB = <ACO + <OCB = 28 + 51 = 79°
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