Page 98 - Cambridge Checkpoint Mathematics Coursebook 7_Slide 02
P. 98

End of unit review



               	 End of unit review


               1	 Write down the name of the 2D shapes that are being described.
                  a	 I have three sides. Two of my angles are the same size and two of my sides are the same length.
                  b	 I have four sides. Two of my sides are the same length. The other two sides are the same length.
                     All of my angles are 90°.

               2	 Write down the names of each of the solid shapes that are being described.
                  a	 I have four triangular faces and one square face. I have five vertices and
                     eight edges.
                  b	 I have two triangular faces and three rectangular faces. I have six
                     vertices and nine edges.

               3	 This card has a trapezium and a circle drawn on it.
               	 The card is turned three times.







               	 Copy the diagram and draw the missing trapezium on each of the cards.

               4	 Write down the number of lines of symmetry that each of these shapes has.
                  a	          	    b                c                d




               5	 In each diagram the dashed blue lines are lines of symmetry.
               	 Copy and complete each diagram.
                  a                  b





               6	 Write down the order of rotational symmetry of the shapes in question 4.
               7	 Write a sentence to describe a regular hexagon.                       sides    lines of symmetry
               	 You must use the words in the box.                                     equal    order of rotational
               8	 Diya has four blue, four white and one yellow tile.                   symmetry


               	  Draw two different ways that Diya could arrange these tiles so that
                  she has a shape with rotational symmetry of order 2.                   y
                                                                                        8
               9	 A and B are two points on this square grid.                           7
               	 C is another point on the grid.                                        6
               	 When C is at (3, 6) triangle ABC is a scalene triangle.                5    A         B
                                                                                        4
                  a	 Point C moves so that triangle ABC is an isosceles triangle.       3
                     Write down two possible sets of coordinates for the point C.       2
                  b	 Point C moves so that triangle ABC is a right-angled isosceles triangle.  1
                     Write down two possible sets of coordinates for the point C.       0                      x
                                                                                          0  1 2 345 6 7 8


       96      8 Symmetry
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