Triangle Congruence Criteria Part 1

Bellringer
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[/img]
EXIT TICKET
Answer the following 3 questions.
1. Are the triangles congruent? Which congruence criteria (SAS, ASA, SSS) applies?
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[/img]
2. Are the triangles congruent? Which congruence criteria (SAS, ASA, SSS) applies?
[img]data:image/png;base64,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[/img]
3. Are the triangles congruent? Which congruence criteria (SAS, ASA, SSS) applies?
[img]data:image/png;base64,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[/img]
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Information: Triangle Congruence Criteria Part 1