Two chords ab and cd are intersected inside a circle.Cp is the perpendicular drawn from c on ab which meets ab at p.If a line drawn through p parallel to db meets cd at q,then prove that:
(i) the points a,p,q&c are concyclic.
(ii)aq perpendicular to cd.

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Two chords ab and cd are intersected inside a circle.Cp is the perpendicular drawn from c on ab which meets ab at p.If a line drawn through p parallel to db meets cd at q,then prove that: (i) the points a,p,q&c are concyclic. (ii)aq perpendicular to cd.

Two chords ab and cd are intersected inside a circle.Cp is the perpendicular drawn from c on ab which meets ab at p.If a line drawn through p parallel to db meets cd at q,then prove that:
(i) the points a,p,q&c are concyclic.
(ii)aq perpendicular to cd.

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Two chords ab and cd are intersected inside a circle.Cp is the perpendicular drawn from c on ab which meets ab at p.If a line drawn through p parallel to db meets cd at q,then prove that: (i) the points a,p,q&c are concyclic. (ii)aq perpendicular to cd.

Two chords ab and cd are intersected inside a circle.Cp is the perpendicular drawn from c on ab which meets ab at p.If a line drawn through p parallel to db meets cd at q,then prove that:(i) the points a,p,q&c are concyclic.(ii)aq perpendicular to cd.

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Two chords ab and cd are intersected inside a circle.Cp is the perpendicular drawn from c on ab which meets ab at p.If a line drawn through p parallel to db meets cd at q,then prove that:
(i) the points a,p,q&c are concyclic.
(ii)aq perpendicular to cd.