Points A and B are distinct points on odot(O, | vedclass

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(C) $1$. $A$ circle is defined as $\odot(O, r)$ with center $O$ and radius $r$.$2$. Points $A$ and $B$ are on the circle. The line segment $\overline{

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a minor segment

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(C) $1$. $A$ circle is defined as $\odot(O, r)$ with center $O$ and radius $r$.$2$. Points $A$ and $B$ are on the circle. The line segment $\overline{AB}$ is a chord of the circle.$3$. The arc $\widehat{ACB}$ is the arc connecting points $A$ and $B$ passing through $C$. Since $C$ lies in the interior of $\angle AOB$,$\widehat{ACB}$ represents the minor arc.$4$. The union of a chord $\overline{AB}$ and the minor arc $\widehat{ACB}$ defines the region known as the minor segment of the circle.$5$. Therefore,$\overline{AB} \cup \widehat{ACB}$ is a minor segment.

Points $A$ and $B$ are distinct points on $\odot(O, r)$ and point $C$ on the circle lies in the interior of $\angle AOB$. Then,$\overline{AB} \cup \widehat{ACB}$ is ........

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