Page 94 - Math Course 3 (Book 2)
P. 94

Properties of Isosceles and Equilateral Triangles
           Mo. 9


           Lesson 6





          KEY CONCEPTS:

          1. Use properties of isosceles triangles.
          2. Find the congruent segments and angles
              of isosceles triangles.
          3. Use properties of equilateral triangles.


          MO. 9 - L6a                                       THEOREM 9.5

               Properties of Isosceles                      Isosceles Triangle
                         Triangles                          If two sides of a triangle are congruent, then the

                                                            angles opposite those sides are congruent.

                     Vocabulary A-Z                         Example: If AB ≅ CB, then ∠A ≅ ∠C.

                     Let us learn some vocabulary                                 C


         vertex angle
         The angle formed by the congruent sides is called          A                           B
         the vertex angle.

              Vertex angle
                                                            THEOREM 9.6
                                            leg
                                                            Isosceles Triangle
                                                            If two angles of a triangle are congruent, then the
                                                            sides opposite those angles are congruent.
                                  base
                                                            Abbreviation: Conv. of Isos. △ Th.
         base angles                                        Example: If ∠D ≅ ∠F, then DE ≅ FE.
         The two angles formed by the base and one of the
         congruent sides are called base angles.                         D





                                            leg                                         E


         Base angle
                                                                         F
                                  base












    86
   89   90   91   92   93   94   95   96   97   98   99