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picture1_Congruent Triangles Pdf 166828 | Secondary Education Geometry Unit 1 Congruent Triangles


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File: Congruent Triangles Pdf 166828 | Secondary Education Geometry Unit 1 Congruent Triangles
chapter 3 triangles copyright cengage learning all rights reserved 3 1 congruent triangles copyright cengage learning all rights reserved congruent triangles two triangles are congruent if one coincides with fits ...

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     Chapter  3  Triangles 
                 Copyright © Cengage Learning. All rights reserved.  
      3.1            Congruent Triangles 
                 Copyright © Cengage Learning. All rights reserved.  
     Congruent Triangles 
     Two triangles are congruent if one coincides with  
     (fits perfectly over) the other. In Figure 3.1, we say that  
        ABC     DEF if these congruences hold:           
        A     D,    B      E,    C      F,               ,             , and 
            
                                    Figure 3.1 
                                                                      3 
        Congruent Triangles 
         From the indicated congruences, we also say that vertex A 
         corresponds to vertex D, as does B to E and C to F.  
         In symbols, the correspondences are represented by 
          
                       A      D, B     E, and C     F. 
          
          
          
         The claim    MNQ     RST orders corresponding vertices of   
         the triangles (not shown), so we can conclude from this 
         statement that, 
          
                       M     R, N     S, and Q     T. 
                                                                                                                                       4 
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...Chapter triangles copyright cengage learning all rights reserved congruent two are if one coincides with fits perfectly over the other in figure we say that abc def these congruences hold a d b e c f and from indicated also vertex corresponds to as does symbols correspondences represented by claim mnq rst orders corresponding vertices of not shown so can conclude this statement m r n s q t...

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