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[✖‿✖]
given :-
O is the center of the circle.
angle OAB = 30° and angle OCB = 57°
in ∆OAB,
⏩ OA = OB (radii of the circle)
therefore angle OAB = angle OBA (angles opposite to opposite sides are equal)
angle OBA = 30°
similarly, angle OBC = 57° (since OB and OC are radii i.e equal and angles opposite to opposite sides are equal)
now,
angle BOC + angle OCB + angle OBC = 180° (angle sum property)
⏩ angle BOC + 57° + 57° = 180°
⏩ angle BOC + 114° = 180°
⏩ angle BOC = 180° - 114°
⏩ angle BOC = 66°
similarly,
angle OAB + angle AOB + angle OBA = 180°
⏩ 30° + angle AOB + 30° = 180°
⏩ 60° + angle AOB = 180°
⏩ angle AOB = 180° - 60°
⏩ angle AOB = 120°
angle AOC + angle BOC = angle AOB
⏩ angle AOC + 66° = 120°
⏩ angle AOC = 120° - 66°
⏩ angle AOC = 54°
given :-
O is the center of the circle.
angle OAB = 30° and angle OCB = 57°
in ∆OAB,
⏩ OA = OB (radii of the circle)
therefore angle OAB = angle OBA (angles opposite to opposite sides are equal)
angle OBA = 30°
similarly, angle OBC = 57° (since OB and OC are radii i.e equal and angles opposite to opposite sides are equal)
now,
angle BOC + angle OCB + angle OBC = 180° (angle sum property)
⏩ angle BOC + 57° + 57° = 180°
⏩ angle BOC + 114° = 180°
⏩ angle BOC = 180° - 114°
⏩ angle BOC = 66°
similarly,
angle OAB + angle AOB + angle OBA = 180°
⏩ 30° + angle AOB + 30° = 180°
⏩ 60° + angle AOB = 180°
⏩ angle AOB = 180° - 60°
⏩ angle AOB = 120°
angle AOC + angle BOC = angle AOB
⏩ angle AOC + 66° = 120°
⏩ angle AOC = 120° - 66°
⏩ angle AOC = 54°
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