A chord and the diameter through one of its ends are drawnin a circle. A chord of the same inclination is drawn on the other side of the diameter. Prove that the chords are of the same length.

In the picture on the right, the angles between the radii and the chords are equal.Prove that the chords are of the same length.

Two chords intersect at a point on a circle and the diameter through this point bisects the angle between the chords. Prove that the chords have the same length.

The figure shows two chords drawn on either sides of a diameter. What is the length of the other chord?

Two chords intersect at a point on a circle and diam¬eter through this point bisects the angle between the chords. Prove that the chords have the same length.

The figure shows fwo chords drawn on either sides of a dlameter:How much is the angle the other chord makes with the diameter?

Prove that chords of the same length in a circle are at the same distance from the center.

ln a circle of radius 13 centimetres two parallel chords of lengths 10 cm and 24 are drawn on the same side of the diameter, what would be the distance between them?

Prove that chords of the same length in a circle are at the same distance from the centre.

In a circle of radius 5 cm two parallel chords of lengths 6cm and 8 cm are drawn on either sides of a diam¬eter. What is the distance between them? If parallel chords of these lengths are drawn on the same side of a diameter what would be the distance between them.

In a circle a chord of length 42 cm is 20 cm away from the centre. Find the radius of the circle.