Two chords AB and AC of a circle with centre O are on the opposite sides of OA. Then, `angleOAB=angleOAC`.

(True/ False) Two chords AB and AC of a circle with centre O are on the opposite side of OA. Then /_OAB = /_OAC .

If two chords AB and AC of a circle with center at O lie in the opposite side of the radius OA, then angle OAB = angle OAC

If two chords AB and AC of a circle with centre O are such that the centre O lies on the bisector of /_BAC, prove that AB=AC, i.e. the chords are equal.

If two chords AB and AB of a circle with centre O are such that the centre O lies on the bisector of /_BAC; Prove that AB=AC

Two chords AB and AC of a circle are equal. Prove that the centre of the circle lies on the angle bisector of angleBAC .

Two chords AB and AC of a circle are equal. Prove that the centre of the circle lies on the angle bisector of /_BAC.

Chords AC and BD of a circle with centre O interest at right angles at E. If angleOAB =25^@ , then the value of angleEBC is _____

AB and CD are two chords of circle with centre O and are perpendicular to each other. If angleOAC=25^(@) then angleBCD = ?

AD and AC are two equal chords of a circle with centre O. AB is the diameter of the circle. If angleCOD =140^@ , then angleOBC =