Step-by-step explanation:
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
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 chordsSolution:
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 chordsSolution: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
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 chordsSolution: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 chordsLet AB and CD be the two equal chords. AB = CD.Let the chords intersect at point E. Join OE.Draw perpendiculars from the center O to the chords. The Perpendicular bisects the chord AB at M and CD at N.To prove: ∠OEM.
are equidistant from the center.)
