#5.5 Proving Triangles Congruent by SSS

Yes, by SSS

No, there is not enough information

Yes, by SAS

 $\Delta UVW\cong\Delta XZY$  

 $\Delta UVW\cong\Delta YXZ$  

 $\Delta WVU\cong\Delta XYZ$  

None of these are correct

Yes, by SSS

Yes, by SAS

No, they are not congruent

It cannot be determined.

Yes, by SSS

Yes, by SAS

No, the triangles are not congruent

It cannot be determined

SAS Congruence Theorem

SSS Congruence Theorem

HL Congruence Theorem

None of the above

 $\overline{BC}\cong\overline{CD}$  

 $\overline{AB}\cong\overline{AD}$  

 $\overline{AC}\cong\overline{AC}$  

 $\overline{BD}\cong\overline{BA}$  

$\overline{QP}\cong\overline{SR}$

$\overline{QR}\cong\overline{SP}$

$\overline{PR}\cong\overline{PR}$

The triangles cannot be proven congruent.

 $\overline{SQ}\cong\overline{SQ}$ 

 $\overline{PQ}\cong\overline{SR}$ 

 $<SPQ\cong<QRS$ 

The triangles cannot be proven congruent.

Yes, because they share the third side.

No, there is not enough information.

Yes, by the HL Theorem

Yes, by the SSS Theorem

Yes, by the SAS Theorem

No, the triangles cannot be proven congruent