Question

select the correct answer from each drop - down menu.
given: (overline{st}) bisects (angle utv)
prove: (su = sv)
construct segment (su) so that it is perpendicular to segment (ut) and segment (sv) so that it is perpendicular to segment (vt).
complete the proof.

statements	reasons
(overline{st}) bisects (angle utv)	given
(angle utscongangle vts)	definition of an angle bisector

|(angle tus) and (angle tvs) are right angles.|

(angle tuscongangle tvs)
(overline{st}congoverline{st})
(\triangle utscong\triangle vts)
(overline{su}congoverline{sv})	cpctc
(su = sv)

Explanation:

Answer:

definition of perpendicular segments
all right angles are congruent
reflexive property of congruence
AAS congruence theorem
definition of congruent segments