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Completion of Incompletion Pattern                                                                  329


                   ?


            19.                                                20
                                                                             ?


                                    (a)    (b)   (c)   (d)                          (a)     (b)    (c)   (d)

            21.                                                22.


                                (a)     (b)     (c)      (d)                      (a)      (b)     (c)      (d)


            23.                                                24.


                                (a)     (b)     (c)      (d)                      (a)      (b)     (c)      (d)

            25.                                                26.


                                (a)     (b)     (c)      (d)                      (a)      (b)     (c)      (d)

            27.                                                28.


                                (a)     (b)     (c)      (d)                      (a)      (b)     (c)      (d)

            29.


                                (a)     (b)     (c)      (d)


            Figure Formation


            This portion of the chapter deals with the formation of figure from the various given parts or choosing the pattern with
            identical components.



            Example:


                                         (a)          (b)            (c)         (d)
            Solution : option (d) As in the question figure we have two triangles and three quadrilaterals. Observe option (a) , (b)
            and (c) we found
            In option (a) there are two triangles but two quadrilaterals and one hexagon.
            In option (b) which has two triangles and three quads but the quads are not similar to the quads of the question figure.
            In option (c) there are three triangles
            Hence option a, b, and c ruled out . so option (d) is the answer which also satisfies the condition.
            Lets see the exercise :
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