Question

Given: \overline{SV} is the angle bisector of \angle TSR and \angle STR \cong \angle SRT Prove: \overline{TS} \cong \overline{RS} STATEMENT REASON 1. \overline{SV} is the angle bisector of \angle TSR (26) 2. \angle STR \cong \angle SRT (27) 3. \overline{SV} \cong \overline{SV} (28) 4. \triangle TSV \cong \triangle RSV (29) 5. \overline{TS} \cong \overline{RS} (30) CHOICES A. Given B. Definition of angle bisector C. AAS Congruence Postulate D. SAS Congruence Postulate E. LL Theorem F. HA Theorem G. CPCTC H. Reflexive Property I. Symmetric Property

          Given: \overline{SV} is the angle bisector of \angle TSR and \angle STR \cong \angle SRT
Prove: \overline{TS} \cong \overline{RS}
STATEMENT
REASON
1. \overline{SV} is the angle
bisector of \angle TSR
(26)
2. \angle STR \cong \angle SRT
(27)
3. \overline{SV} \cong \overline{SV}
(28)
4. \triangle TSV \cong \triangle RSV
(29)
5. \overline{TS} \cong \overline{RS}
(30)
CHOICES
A. Given
B. Definition of angle bisector
C. AAS Congruence Postulate
D. SAS Congruence Postulate
E. LL Theorem
F. HA Theorem
G. CPCTC
H. Reflexive Property
I. Symmetric Property

Given: SV is the angle bisector of ∠TSR and ∠STR ≅∠SRT
Prove: TS ≅RS
STATEMENT
REASON
1. SV is the angle
bisector of ∠TSR
(26)
2. ∠STR ≅∠SRT
(27)
3. SV ≅SV
(28)
4. TSV ≅RSV
(29)
5. TS ≅RS
(30)
CHOICES
A. Given
B. Definition of angle bisector
C. AAS Congruence Postulate
D. SAS Congruence Postulate
E. LL Theorem
F. HA Theorem
G. CPCTC
H. Reflexive Property
I. Symmetric Property

Added by Jacqueline V.

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