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                 \ 06-Nov-2024  Bharat Arora   Proof-8             Reader’s Sign _______________________ Date __________





                         Practice Time 9E



                  1.  Which of the following shapes of tiles do not make a regular tessellation?
                    (a)  Squares             (b)  Rectangles          (c)  Equilateral triangles  (d)  Regular hexagons

                  2.  Two different pentagons can be used to make:

                    (a)  A regular tessellation
                    (b)  A semi-regular tessellation

                    (c)  A tessellation that is neither regular nor semi-regular
                    (d)  No tessellation at all

                  3.  In the given figure, a tessellation that is neither regular nor semi-regular is made. What are the two
                     shapes you observe here?








                  4.  Can a regular hexagon and a rhombus be used to make a regular tessellation pattern?

                  5.  Name the shapes used in this semi-regular tessellation. Also extend the pattern.











                  6.  Which regular polygons cannot be used to make a regular tessellation?
                  7.   Which one of the following combinations cannot be used to make a semi-regular tessellation?

                    (a)  Equilateral triangles and squares
                    (b)  Equilateral triangles and hexagons

                    (c)  Equilateral triangles and octagons
                    (d)  Equilateral triangles and dodecagons (regular 12-sided polygons)




                       maths fun
                       To participate in a Rangoli competition, Sumedha was looking for a design.
                       She found a design that was based on one-quarter of the pattern. So she
                       chose similar colours to complete the pattern.
                       Now she wants to use colours in such a way that it would end up with
                       a design that has
                         (i) exactly one line of symmetry
                         (ii) exactly two lines of symmetry
                       Help her to find the number of lines of symmetry also.


                                                                  271                                           Symmetry
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