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Basics Terms |Angle Subtended by a Chord...

Basics Terms |Angle Subtended by a Chord

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A chord of a circle is equal to its radius. The angle subtended by this chord at a point on the circumference is

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Angle bisector of angles subtended by the chord of a circle in the same segmetn DOES NOT represent

The chord of a circle is sqrt(3) times its radius. The angle subtended by this chord at the minor arc is k times the angle subtended at the major arc. What is the value of k ?

Prove that a diameter of a circle which bisects a chord of the circle also bisects the angle subtended by the chord at the centre of the circle.

Let the vertex of an angle ABC be located outside a circle and let the sides of the angle intersect equal chords AD and CE with the circle.Prove that /_ABC is equal to half the difference of the angles subtended by the chords AC and DE at the centre

Let the vertex of an angle ABC be located outside a circle and let the sides of the angle intersect equal chords AD and CE with the circle.Prove that /_ABC is equal to half of the difference of the angles subtended by the chords AC and DE at the center.