O is the center of the circle chord ab subtends angle 60 at centre of the circle oa= 5cm find the lenght of chord ab
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Heya User,
--> Let the Triangle Bound between the two radii and the chord be OAB
=> OA = OB = radius
Now, this implies that OAB is an isosceles Triangle
=> Angle OAB = Angles OBA
Given, AOB = 60°
=> Base Angles = ( 180° - 60² ) / 2 = 120°/2 = 60°
Hence we see, this is an equilateral Triangle
=> OA = OB = AB = 5cm √√
--> Let the Triangle Bound between the two radii and the chord be OAB
=> OA = OB = radius
Now, this implies that OAB is an isosceles Triangle
=> Angle OAB = Angles OBA
Given, AOB = 60°
=> Base Angles = ( 180° - 60² ) / 2 = 120°/2 = 60°
Hence we see, this is an equilateral Triangle
=> OA = OB = AB = 5cm √√
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