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Mathematics Enhanced Scope and Sequence Grade 3Fit to Be Congruent Reporting Category Geometry Topic Identifying and describing congruent and noncongruent figures Primary SOL 3.16 The student will
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How to fill out fit to be congruent:

01
Start by understanding the concept of congruence in geometry, which refers to the equality of shapes and sizes.
02
Familiarize yourself with the given figures or shapes that you need to determine if they are congruent.
03
Compare the corresponding sides and angles of the two figures. Note down any similarities or differences.
04
Use appropriate congruence theorems, such as Side-Side-Side (SSS), Side-Angle-Side (SAS), Angle-Side-Angle (ASA), or Angle-Angle-Side (AAS), to prove that the figures are congruent.
05
Make sure to fill out all the necessary information, such as the names of the figures and the corresponding congruent parts, to support your conclusion.
06
Double-check your work for any errors or mistakes before finalizing your answer.

Who needs fit to be congruent:

01
Students studying geometry in schools or colleges need to understand and apply the concept of congruence.
02
Architects and engineers who work with 2D and 3D shapes need to determine if certain components or structures are congruent for precise design purposes.
03
Anyone interested in puzzles, art, or recreational mathematics might find the concept of congruence fascinating and would benefit from understanding how to determine if shapes are congruent.
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Fit to be congruent refers to shapes or figures that have the same size and shape.
Fit to be congruent is a mathematical concept and anyone studying geometry may encounter this term.
To demonstrate that two shapes are fit to be congruent, one must show that they are exactly the same in size and shape.
The purpose of showing that two shapes are fit to be congruent is to prove that they are identical in size and shape.
The information reported when proving fit to be congruent includes the measurements and angles of the shapes.
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