Question

question 6 of 10 fill in the blank. given ⊙o below, you can conclude that $overline{so}$ is congruent to ______. a. $overline{ao}$ b. $overline{wa}$ c. $overline{wr}$ d. ⊙o

Explanation:

Step1: Recall circle - radius property

In a circle, all radii are congruent. Point \(O\) is the center of the circle. \(\overline{SO}\) is a radius of the circle \(\odot O\).

Step2: Identify other radii

\(\overline{AO}\) is also a radius of the circle \(\odot O\) since \(O\) is the center and \(A\) is a point on the circle.

Answer:

A. \(\overline{AO}\)