Justify whether the triangles meet the SAS congruence criteria; explicitly state which pairs of sides or angles are congruent and why. If the triangles do meet the SAS congruence criteria, describe the rigid motion(s) that would map one triangle onto the other.

Given: , and *AB*=*CD*

Do β³π΄π΅π· and β³πΆπ·π΅ meet the SAS criteria?

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Justify whether the triangles meet the SAS congruence criteria; explicitly state which pairs of sides or angles are congruent and why. If the triangles do meet the SAS congruence criteria, describe the rigid motion(s) that would map one triangle onto the other.

Given: : π∠π = 25°, π π = 7", ππ = 5", and ππ = 5"

Do β³ π ππ and β³ π ππ meet the SAS criteria?

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Justify whether the triangles meet the SAS congruence criteria; explicitly state which pairs of sides or angles are congruent and why. If the triangles do meet the SAS congruence criteria, describe the rigid motion(s) that would map one triangle onto the other.

Given: and bisect each other

Do β³ π½πΎπΏ and β³ πππΏ meet the SAS criteria?

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Given: π∠1 = π∠2, and π΅πΆ = π·πΆ

Do β³ π΄π΅πΆ and β³ π΄π·πΆ meet the SAS criteria?

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Given: bisects angle ∠π΅πΆπ·, and π΅πΆ = π·πΆ

Do β³ πΆπ΄π΅ and β³ πΆπ΄π· meet the SAS criteria?

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Given: and bisect each other

Do β³ πππ and β³ πππ meet the SAS criteria?

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Given: JM=KL, , and

Do β³ π½ππΏ and β³ πΎπΏπ meet the SAS criteria?

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Given: and

Do β³ π΅πΈπ· and β³ πΆπΉπ· meet the SAS criteria?

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Given: π∠πππ = π∠πππ

Do β³ πππ and β³ πππ meet the SAS criteria?

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Given: β³ π ππ is isosceles, with π π = π π, and ππ = ππ

Do β³ π ππ and β³ π ππ meet the SAS criteria?

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