SSS, SAS, ASA, AAS

 $In\ \Delta ABC\ ,\ what\ is\ the\ included\ side\ of\ \angle A\ and\ \angle B\ ?$  

•  $\overline{AC}$  

•  $\overline{BA}$  

•  $\overline{BC}$  

•  $\overline{CA}$  

 $In\ \Delta DEF\ ,\ \ \angle D\ is\ the\ included\ angle\ of\ which\ pair\ of\ sides\ ?$  

•  $\overline{DE}\ and\ \overline{EF}$  

•  $\overline{FE}\ and\ \overline{DF}$  

•  $\overline{ED}\ and\ \overline{FD}$  

•  $\overline{ED}\ and\ \overline{DE}$  

 $Which\ of\ the\ following\ guarantees\ that\ \Delta HEP\ \cong\ \Delta HOP\ ?$  

• SSS Postulate

• SAS Postulate

• ASA Postulate

• AAS Theorem

Tags

CCSS.HSG.SRT.B.5

 $Which\ of\ the\ following\ guarantees\ that\ \Delta FAV\ \cong\ \Delta ROV\ ?$  

• SSS Postulate

• SAS Postulate

• ASA Postulate

• AAS Theorem

Tags

CCSS.HSG.SRT.B.5

 $Which\ of\ the\ following\ guarantees\ that\ \Delta FAI\ \cong\ \Delta FRI\ ?$  

• SSS Postulate

• SAS Postulate

• ASA Postulate

• AAS Theorem

Tags

CCSS.HSG.SRT.B.5

 $Which\ of\ the\ following\ guarantees\ that\ \Delta TUA\ \cong\ \Delta ZON\ ?$  

• SSS Postulate

• SAS Postulate

• ASA Postulate

• AAS Theorem

Tags

CCSS.HSG.SRT.B.5

 $Aside\ from\ \overline{OR}\ \cong\overline{AL}\ and\ \overline{NO}\ \cong\overline{MA}\ ,\ what\ other\ congruence\ statement\ is\ needed\ to\ show\ that\ \Delta NOR\ \cong\ \Delta MAL\ by\ SAS\ Postulate?$  

•  $\angle R\ \cong\ \angle L$  

•  $\angle N\ \cong\ \angle M$  

•  $\angle O\ \cong\ \angle A$  

•  $\overline{NR}\ \cong\ \overline{ML}$  

Tags

CCSS.HSG.SRT.B.5

 $Aside\ from\ \angle A\ \cong\ \angle D\ and\ \angle C\ \cong\ \angle F,\ what\ other\ congruence\ statement\ is\ needed\ to\ show\ that\ \Delta ABC\ \cong\ \Delta DEF\ by\ ASA\ Postulate?$  

•  $\angle B\ \cong\ \angle E$  

•  $\overline{AB}\ \cong\ \overline{DE}$  

•  $\overline{BC}\ \cong\overline{EF}$  

•  $\overline{AC}\ \cong\overline{DF}$  

Tags

CCSS.HSG.SRT.B.5

 $Aside\ from\ \angle J\ \cong\ \angle M\ \ and\ \ \angle K\ \cong\ \angle N\ ,\ what\ other\ congruence\ statement\ is\ needed\ to\ show\ that\ \Delta JKL\ \cong\ \Delta MNP\ by\ AAS\ Theorem?$  

•  $\left(1\right)\ \ \ \ \overline{KL}\ \cong\overline{NP}$  

•  $\left(2\right)\ \ \ \overline{JL}\ \cong\overline{MP}$  

•  $Either\ 1\ or\ 2$  

•  $Neither\ 1\ nor\ 2$  

Tags

CCSS.HSG.SRT.B.5

In the figure below, what postulate guarantees congruence between the two triangles?

• SSS

• SAS

• ASA

• none

Tags

CCSS.HSG.SRT.B.5