Question

HELP I WILL MARK BRAINLIEST AND GIVE 58 PTS

Answer 1

This is just a guess, but I’m very confident.
APO is equal to about DQO. The reasoning is because that if AO = DO, then A is the same distance from O as D is to O. Basically, the sides are symmetrical, therefore APO would equal DQO.

Answer 2

Answer:

$\triangle APO \cong \triangle DQO$ by AAS congruence.

Step-by-step explanation:

Answer, along with complete proof of answer and the proof that AO=DO.

We first note that $\angle POA=\angle DOQ$ by the Vertical Angle Theorem.

We are given that $\angle APO=\angle DQO$, and that $PO=QO$ so $\triangle APO \cong \triangle DQO$ by AAS congruence.

Because the two triangles are congruent, we also have that $\boxed{AO=DO}$, as desired.