When two chords of a circle bisect each other then which of the following?

secants parallel to each other.

Do chords bisect each other?

Chords do not Bisect Each Other.

Is a diameter of a circle bisects each of the two chords of a circle the prove that the chords are parallel?

Let O be the centre of a circle and AB, CD be the two chords. Let PQ be the diameter bisecting chord AB and CD at L and M respectively. So AB ∥ CD. Hence proved.

When two chords of a circle are parallel are the arcs they intercept be congruent?

Parallel chords in the same circle always cut congruent arcs. That is, the arcs whose endpoints include one endpoint from each chord have equal measures. When congruent chords are in the same circle, they are equidistant from the center.

How do you prove two chords are congruent?

If two chords are congruent, then their corresponding arcs are congruent. If a diameter or radius is perpendicular to a chord, then it bisects the chord and its arc. In the same circle or congruent circle, two chords are congruent if and only if they are equidistant from the center.

Does the Centre of a circle bisects each chord of the circle?

The centre of a circle bisects each chord of the circle. This statement is ” false “. The perpendicular drawn from cetre of circle to the chord bisects the chord .

What is the line in the middle of a circle called?

A line segment that crosses the circle by passing through its center is called a diameter. The diameter is twice the length of the radius. In the circle above, AC is a diameter of the circle. A diameter is a chord that passes through the center of the circle.

How do you prove that a chord is parallel to a tangent?

Prove that A is equidistant from the extremities of the chord….Tangent is Parallel to a Chord of a Circle.

Statement	Reason
1. ∠DAB = ∠ACB	1. Angle between tangent and chord is equal to the angle in the alternate segment.
2. ∠DAB = ∠ABC	2. Alternate angles and DE ∥ BC.