Congruent Triangles - what's missing??

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $AC\ \cong\ XZ$

• $<C\ \cong<Y$

• $BC\ \cong\ YZ$

• $<B\ \cong\ <Y$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $BC\ \cong\ YZ$

• $<C\ \cong\ <Z$

• $AC\ \cong\ XZ$

• $AB\ \cong\ XY$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $<A\ \cong\ <X$

• $<C\ \cong\ <Z$

• $AC\ \cong\ XZ$

• $AB\ \cong\ XY$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $<J\ \cong\ <D$

• $<R\ \cong\ <F$

• $<M\ \cong\ <B$

• $RM\ \cong FB$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $<J\ \cong\ <D$

• $<R\ \cong\ <F$

• $<M\ \cong\ <B$

• $RM\ \cong FB$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $<J\ \cong\ <D$

• $<R\ \cong\ <F$

• $<M\ \cong\ <B$

• $RM\ \cong FB$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $<E\cong\ <N$

• $<F\ \cong\ <O$

• $DF\cong\ MO$

• $EF\ \cong\ NO$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $<E\cong\ <N$

• $<D\ \cong\ <M$

• $DF\cong\ MO$

• $EF\ \cong\ NO$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using the named theorem.

• $<E\cong\ <N$

• $<D\ \cong\ <M$

• $DE\cong\ MN$

• $EF\ \cong\ NO$

Tags

CCSS.HSG.SRT.B.5

Identify the missing pair of congruent pieces needed to prove the triangles congruent using HL theorem. MORE than one correct answer!

• $<C\ \&\ <K\ are\ \ right\ \ angles$

• $<1\ \&\ <2\ are\ \ right\ \ angles$

• $<CEA\ \&\ <KAE\ are\ \ right\ \ angles$

• $AC\ \cong\ EK$

Tags

CCSS.HSG.SRT.B.5