If two equal chords of a circle intersect within the circle, prove that the line joining the point of intersection to the centre makes equal angles with the chords.

prove that the line joining the mid-point of two equal chords of a circle subtends equal angles with the chord.

If two equal chords of a circle in intersect within the circle,prove that : the segments of the chord are equal to the corresponding segments of the other chord.the line joining the point of intersection to the centre makes equal angles with the chords.

If two equal chords of a circle in intersect within the circle,prove that: the segments of the chord are equal to the corresponding segments of the other chord.the line joining the point of intersection to the centre makes equal angles with the chords.

Prove that the tangents drawn at the end points of a chord of a circle make equal angles with the chord.

If the two equal chords of a circle intersect : (i) inside (ii) on (iii) outside the circle, then show that the line segment joining the point of intersection to the centre of the circle will bisect the angle between the chords.

If two equal chords of a circle intersect within the circle,prove that the segments of one chord are equal to corresponding segments of the other chord.

Equal chords of a circle are equidistant from the centre.

If two chords of a circle are equally inclined to the diameter through their point of intersection,prove that the chords are equal.

If two intersecting chords of a circle make equal angles with the diameter passing through their point of intersection,prove that the chords are equal

Prove that the line joining the mid-points of two parallel chords of a circle passes through the centre.