Page 112 - Start Up Mathematics_6
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5.  A quadrilateral with exactly one pair of parallel sides is:
                 (a)  a square           (b)  a rhombus          (c)  a kite             (d)  a trapezium
              6.  A scalene triangle cannot be:
                 (a)  an acute-angled triangle                   (b)  an obtuse-angled triangle
                 (c)  a right-angled triangle                    (d)  an equilateral triangle
              7.  An obtuse-angled triangle can be:
                 (a)  right-angled       (b)  equilateral        (c)  isosceles          (d)  none of these

            solve Mentally

            True or False
              1.  An obtuse right-angled triangle does not exist.
              2.  A pair of adjacent edges of a cuboid are perpendicular.
              3.  All the angles of an obtuse-angled scalene triangle are greater than 90°.
              4.  A cuboid is an example of a prism.
              5.  A tetrahedron is an example of a pyramid.

            Fill in the Blanks
              1.  A triangle in which all the sides are equal is known as an ____________ triangle.
              2.  A polygon having 5 sides is called a ____________.
              3.  A bicycle has 20 spokes, the angle between a pair of adjacent spokes is ____________.
              4.  A quadrilateral having 2 pairs of adjacent sides equal and opposite sides unequal is known
                 as ____________.
              5.  Two faces of a cuboid intersect to form an ____________.
            Answer in One Word or a Line

              1.  How many diagonals does a quadrilateral have?
              2.  How many points does a line segment consists of?
              3.  What is the measure of 2 right angles? Is it equal to a straight angle?
              4.  How many edges does a triangular prism have?
              5.  Is a trapezium with a pair of opposite sides parallel and equal a parallelogram?


            let’s evaluate
              1.  How many line(s) may pass through the following:

                 (a)  one point       (b)  two points        (c)  any three points    (d)  three collinear points
              2.  Is it possible to find the midpoint of a line? Give reasons to support your answer.
              3.  How many right angles do you make if you start facing
                 (a)  north and turn clockwise towards west?
                 (b)  east and turn anti-clockwise towards east?

                 (c)  south and turn clockwise towards west?
                 (d)  east and turn towards west?
              4.  Find the number of right angles turned by the hour hand of a clock when it goes from:
                 (a)  12 to 6         (b)  5 to 8            (c)  6 to 3
              5.  Draw a line segment AB measuring 8 cm. Take any point C between A and B such that
                 AC = 3 cm. Measure CB. Is AB = AC + CB?


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