what is the angle at a center of a circle if the subtending chord is equal to two thirds of the radius?
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Congruent arcs (or equal arcs) of a circle subtend equal angles at the centre. Therefore, the angle subtended by a chord of a circle at its centre is equal to the angle subtended by the corresponding (minor) arc at the centre.
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The Angle Substended by the Chord at the Point on the Major Arc if the Chord & the Radius is of equal length is equal to 30°.
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