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What else can I help you with?
AAA guarantees congruence between two triangles?
False
Why was this symbol created?
It was created for the use of congruence between segments, angles, and triangles. Also it was created for the transitional property of congruence, symmetry property of congruence, and Reflexive property of congruence.
What other information do you need in order to prove the triangles congruent using the SAS Congruence Postulate?
To prove triangles congruent using the SAS (Side-Angle-Side) Congruence Postulate, you need to know the lengths of two sides of one triangle and the included angle between those sides, as well as the corresponding lengths of the two sides and the included angle of the other triangle. Specifically, you would need to confirm that the two pairs of sides are equal in length and that the angle between those sides in both triangles is congruent. With this information, you can establish the congruence of the triangles.
What dose SAS mean?
Side-Angle-Side. It's a means to test for congruence between two triangles. If you can match the length of a side, the measure of the angle between that side and another side, and the length of that second side, then you have proven the triangles to be congruent.
How do you choose a congruence conjecture that proves triangles congruent?
You have to choose one that fits the available data. Check the relationship between the data you know, for example an angle between two sides, etc.
SSA does not guarantee congruence between two triangles?
True. Only if the given angle is between the two sides will the two triangles guarantee to be congruent (SAS), unless the given angle is a right angle (90°) in which case you now have RHS (Right-angle, Hypotenuse, Side) which does guarantee congruence.
Angle-angle-angle guarantees congruence between two triangles?
No it doesn't. It guarantees similarity, but not congruence.
AAA guarantees congruence between two triangles?
False
Does SSA guarantees congruence between two triangles?
false
Why was this symbol created?
It was created for the use of congruence between segments, angles, and triangles. Also it was created for the transitional property of congruence, symmetry property of congruence, and Reflexive property of congruence.
Side-side-angle guarantees congruence between two triangles?
no sss and sas do
What is SAS Congruence Theorem?
The side-angle-side congruence theorem states that if you know that the lengths of two sides of two triangles are congruent and also that the angle between those sides has the same measure in both triangles, then the two triangles are congruent.
What is the type of congruence between the triangles shown?
side- angle- side
SSA side-side-angle guarantees congruence between two triangles?
trueTrue -- SSA does NOT guarantee congruence.Only SAS, SSS, and ASA can do that (and AAS, because if two pairs of corresponding angles are congruent, the third has to be).
If any two sides and any angle are congruent in two triangles then the triangles must be congruent.?
No. The angles must be an included angle, between the sides to guarantee congruence. For an example. imagine a triangle with two equal sides and a 60 degree angle between them and another triangle with the same two equal sides and a 120 degree angle between them.
What postulate or theorem verifies the congruence of triangles?
sssThere are five methods for proving the congruence of triangles. In SSS, you prove that all three sides of two triangles are congruent to each other. In SAS, if two sides of the triangles and the angle between them are congruent, then the triangles are congruent. In ASA, if two angles of the triangles and the side between them are congruent, then the triangles are congruent. In AAS, if two angles and one of the non-included sides of two triangles are congruent, then the triangles are congruent. In HL, which only applies to right triangles, if the hypotenuse and one leg of the two triangles are congruent, then the triangles are congruent.
What dose SAS mean?
Side-Angle-Side. It's a means to test for congruence between two triangles. If you can match the length of a side, the measure of the angle between that side and another side, and the length of that second side, then you have proven the triangles to be congruent.
