[/_ACB" is inscribed in arc "ACB" of a circle with "],[" centre "O" .If "/_ACB=65^(@)" ,find "m" (arc "ACR" ) "]

/_ACB is inscribed in arc ACB of a circle with centre O . If /_ACB= 65^(@) , find m ( arc ACB ) .

/_ACB is inscribed in arc ACB of a circle with centre O.If /_ACB=65^@ ,find m(arc ACB)

angleACB is inscribed in area ACB of a circle with centre O . If angleACB=65^(@) , find m(arc ACB).

∠ACB is inscribed in arc ACB of a circle with centre O. If ∠ACB = 65°, find m(arc ACB).

C is a point on the minor arc AB a circle with centre O. If angle AOB = 100^(@) , what is angle ACB ?

C is a point on the minor arc AB of the circle, with centre O. Given /_ACB=x^(0) and express y in terms of x. Calculate x, if ACBO is a parallelogram.

C is a point on the minor arc AB of the circle with centre O. Given angle ACB = x^(@) and angle AOB = y^(@) . Calculate x, if ACBO is a parallelogram.

O is the center of circle,/_ACB=40^(@) Find /_OAB

Inscribed Angle Theorem The measure of an inscribed angle is half of the measure of the arc intercepted by it. Given : In a circle with centre O, /_BAC is inscribed in an arc BAC. /_BAC intercepts are BXC of the circle. To prove : m /_BAC = (1)/(2) m ( arc BXC ) .