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Geometry Worksheet: Congruent Triangles SSS & SAS Name Date Period Write a congruence statement between triangles and state the postulate implied. If you cannot apply a postulate, write no conclusion
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How to fill out congruent triangles SSS SAS:

01
Start by identifying the given information. For SSS (Side-Side-Side) congruence, you need to know that all three sides of one triangle are congruent to the corresponding sides of another triangle. For SAS (Side-Angle-Side) congruence, you need to know that two sides and the included angle of one triangle are congruent to the corresponding parts of another triangle.
02
Label the corresponding parts of the two triangles. Ensure that corresponding sides and angles are correctly matched.
03
Use the given information to set up congruence statements. For SSS congruence, write the three pairs of congruent sides. For SAS congruence, write the two pairs of congruent sides and the congruent angle.
04
Use the congruence statements to write a geometric proof or justify the congruence by providing a reason for each step. This will strengthen the validity of your congruence statements.
05
Check if any additional information is required to prove the congruence. If necessary, use the congruence theorems or postulates to find missing information and complete the proof.

Who needs congruent triangles SSS SAS:

01
Geometry students: Congruent triangles and their properties are fundamental concepts in geometry. Understanding congruence criteria like SSS and SAS helps students analyze and solve geometric problems.
02
Architects and engineers: Congruent triangles play a significant role in the construction and design of structures. By utilizing congruence criteria, architects and engineers can ensure that different parts of a structure are congruent, leading to stability and balance.
03
Surveyors: Surveyors use congruent triangles to measure and map out land and structures accurately. By applying congruence criteria, they can determine distances, angles, and shapes with precision.
In conclusion, anyone studying geometry, working in architecture or engineering, or involved in surveying may need to understand and apply congruent triangles SSS SAS.
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Congruent triangles refer to triangles that are identical in shape and size. The criteria for determining congruence include Side-Side-Side (SSS) and Side-Angle-Side (SAS). SSS states that if three sides of one triangle are equal to three sides of another triangle, the triangles are congruent. SAS states that if two sides and the angle between them in one triangle are equal to two sides and the angle between them in another triangle, the triangles are congruent.
The term 'filing' in the context of congruent triangles is not standard in geometry. Generally, no one is required to file anything related to SSS or SAS as these are mathematical concepts used for proving triangle congruency in geometry. However, students learning about these concepts may need to present or submit their work in educational settings.
To demonstrate congruency using SSS or SAS, one must present the given measurements of the triangles. For SSS, list the lengths of the three sides of both triangles for comparison. For SAS, provide the lengths of two sides and the measure of the included angle for both triangles. Ensure clarity and accuracy in labeling each corresponding side and angle.
The purpose of determining congruence using SSS and SAS is to establish that two triangles are equal in shape and size, which can then be used to infer properties about the triangles, solve geometric problems, and apply principles in various mathematical contexts.
When reporting on congruent triangles using SSS or SAS, one should include the lengths of the sides, the measures of any angles, and specify which criteria (SSS or SAS) are being used to prove congruence. It's important to clearly label corresponding parts of the triangles.
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