Triangle Congruence Postulates

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•
Mathematics
•
9th - 10th Grade
•
Hard
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1.
FLASHCARD QUESTION
Front
What does the acronym ASA stand for in triangle congruence?
Back
ASA stands for Angle-Side-Angle, a postulate that states if two angles and the included side of one triangle are equal to two angles and the included side of another triangle, then the triangles are congruent.
2.
FLASHCARD QUESTION
Front
What does the acronym AAS stand for in triangle congruence?
Back
AAS stands for Angle-Angle-Side, a postulate that states if two angles and a non-included side of one triangle are equal to two angles and the corresponding non-included side of another triangle, then the triangles are congruent.
3.
FLASHCARD QUESTION
Front
What does the acronym SAS stand for in triangle congruence?
Back
SAS stands for Side-Angle-Side, a postulate that states if two sides and the included angle of one triangle are equal to two sides and the included angle of another triangle, then the triangles are congruent.
4.
FLASHCARD QUESTION
Front
What does the acronym SSS stand for in triangle congruence?
Back
SSS stands for Side-Side-Side, a postulate that states if three sides of one triangle are equal to three sides of another triangle, then the triangles are congruent.
5.
FLASHCARD QUESTION
Front
What is the significance of the 'Not a postulate' answer in triangle congruence?
Back
'Not a postulate' indicates that the configuration or relationship described does not meet the criteria for any of the established triangle congruence postulates.
6.
FLASHCARD QUESTION
Front
How can you determine if two triangles are congruent using the ASA postulate?
Back
To determine if two triangles are congruent using the ASA postulate, check if two angles and the included side of one triangle are equal to the corresponding two angles and included side of the other triangle.
7.
FLASHCARD QUESTION
Front
How can you determine if two triangles are congruent using the AAS postulate?
Back
To determine if two triangles are congruent using the AAS postulate, check if two angles and a non-included side of one triangle are equal to the corresponding two angles and non-included side of the other triangle.
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