Two equal chords AB and CD intersect at a point P inside the circle. If AP = 10 cm, PC = 5 cm, then the length of chord CD is
20°
Given AP = 10 cm
⇒ PD = 10 cm
Two equal chords intersect at a point inside or outside the circle, the corresponding parts of the chords are equal.
Given PC = 5 cm
⇒ CD = PC + PD
= 5 + 10 = 15 cm