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Triangle Congruence: ASA and AAS Answers

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What did you include in your response? Check all that apply.

A
Congruent, corresponding side lengths are needed.
B
The triangles need corresponding, congruent sides to be congruent.
C
Once congruent sides are known, the ASA or AAS congruence theorems or rigid transformations can be used to prove congruence.
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Answers:
It is given that angle LNO is congruent to angle and angle OLN is congruent to angle . We know that side LN is congruent to side LN because of the . Therefore, because of , we can state that triangle:LNM
It is given that angle LNO is congruent to angle and angle OLN is congruent to angle . We know that side LN is congruent to side LN because of the . Therefore, because of , we can state that triangle:MLN
It is given that angle LNO is congruent to angle and angle OLN is congruent to angle . We know that side LN is congruent to side LN because of the . Therefore, because of , we can state that triangle:reflexive property
It is given that angle LNO is congruent to angle and angle OLN is congruent to angle . We know that side LN is congruent to side LN because of the . Therefore, because of , we can state that triangle:ASA
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LNM LON LMN ✔ MLN

A
LNM
B
LON
C
LMN
D
✔ MLN
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substitution property ✔ reflexive propertyaddition property subtraction property

A
substitution property
B
✔ reflexive property
C
addition property
D
subtraction property
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vertical angles ✔ ASAAAA the reflexive property

A
vertical angles
B
✔ ASA
C
AAA
D
the reflexive property

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