Page 154 - New Medley 5 Semester 2
P. 154

Competencies
                    7        Polygons and Circles
                                                                                              C-2.1, C-2.2, C-2.3, C-2.4, C-4.1





                                                            Polygons


               The shapes made in a plane only with the line segments are called polygons.

               These are closed curves. At least three points not in a line are sufficient

               to make a polygon. Polygons are named according to the number of sides
               they have. Some common polygons are given below.









                         Triangle            Quadrilateral              Pentagon                 Hexagon
                      (a three-sided         (a four-sided             (a five-sided           (a six-sided

                         polygon)               polygon)                 polygon)                polygon)
               Note that a polygon is made with two words ‘poly’ means many and ‘gon’

               means angle (or side). Thus, a polygon can have a number of sides and angles.

               The  polygon  having  all  the  sides equal  to  each  other  is called  regular
               polygon. A regular polygon also has equal measure of angles.


                                                            Triangles


               A triangle is a polygon formed with three line segments. The line segments
               that form a triangle are called its sides.


               In  the  adjoining  figure,  AB,  BC  and  AC  are  the  three                       A
               sides of the triangle ABC. The triangle ABC is written in
               symbol as ∆ABC, where A, B and C are three vertices.

               ∠ABC,  ∠BCA  and  ∠CAB  are  three  angles  of  ∆ABC.
               This  triangle  can  be  written  in  symbol  with  any  order

               of its vertices, e.g., ∆ABC, ∆BCA, ∆CAB, ∆ACB, ∆BAC
               or ∆CBA. (Six ways)                                                             B                      C


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