Question

statement reason 1. $overline{tp}$ is a perpendicular bisector of $overline{or}$. given 2. $overline{oq}congoverline{rq}$ definition of a perpendicular bisector 3. $angle oqs$ and $angle rqs$ are right angles. definition of a perpendicular bisector 4. right angle congruence theorem 5. $overline{sq}congoverline{sq}$ reflexive property of congruence 6. $\triangle oqscong\triangle rqs$ sas congruence theorem 7. $overline{so}congoverline{sr}$ cpctc theorem what is the missing statement in the proof? (1 point) $angle oqscongangle rqs$ $angle qsocongangle qsr$ $angle ostcongangle rst$ $angle qoscongangle qrs$

Explanation:

Step1: Recall the Right - Angle Congruence Theorem

The Right - Angle Congruence Theorem states that all right angles are congruent. Since $\angle OQS$ and $\angle RQS$ are right angles (from statement 3), we can conclude that they are congruent.

Answer:

$\angle OQS\cong\angle RQS$