Circle through three points #!#Distance of equal chords from the center

The radius of a circle is 25 cm and the length of one of its chords is 48 cm, the distance of the chord from the center will be

Lengths of two parallel chords of a circle are 6cm and 8cm. If the smaller chord is at a distance of 3sqrt(3)cm from the centre of the circle,then the distance of the larger chord from the centre of the circle would be

OMR|Theorem|Perpendicular From The Centre To A Chord|Circle Through Three Points|Equal Chords And Their Distances From The Centre|Questions

OMR|Theorem|Perpendicular From The Centre To A Cord|Circle Through Three Points|Equal Chords And Their Distances From The Centre|Theorem|Questions

The length of a chord of a circle is 16 cm and distance of chord is 15 cm from the center of the circle then find the radius of the circle.

A chord of length 14cm is at a distance of 6 cm from the center of the circle. The length of another chord at a distance of 2cm from the center of the circle is (a) 12cm (b)14cm (c)16cm (d)18cm

A chord of length 16 cm is drawn in a circle of radius 10 cm .Calculate the distance of the chord from the centre of the circle.

Radius of circle is 10 cm. There are two chords of length 16 cm each. What will be the distance of there chords from the center of circle.

The radius of a circle with centere P is 25 cm . The length of a chord of the same circle is 48 cm . Find the distance of the chord from the centre P of the circle.