If a chord of a circle subtends an angle of 30° at the circumference of the circle, then what is the ratio of the radius of the circle and the length of the chord respectively?
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we this can directly be done by using following theorems
the angle subtended by chords at circumference is twice the angle subtended at the centre
the perpendicular from Centre to a chord bisects the angle subtended by the cOrd at the centre as well as the chord itself
the angle subtended by chords at circumference is twice the angle subtended at the centre
the perpendicular from Centre to a chord bisects the angle subtended by the cOrd at the centre as well as the chord itself
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