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Quadrilaterals Test - 10

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Quadrilaterals Test - 10
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  • Question 1
    1 / -0

    Five of the angles of a hexagon are equal to each other and each is greater than the remaining angle by 72°. The size of the smallest angle is

    Solution

    Let each of the 5 equal angles = x
    Hence, sixth angle = x - 72
    Sum of the angles of hexagon = 6x - 72
    Sum = (2 × 6 - 4) × 90
    = 720
    6x - 72 = 720
    6x = 792
    x = 132
    Hence, the smallest angle = 132 - 72 = 60°

     

  • Question 2
    1 / -0

    If the sum of the interior angles of a polygon is three times that of an octagon, then the number of sides of the polygon is

    Solution

    Sum of angles of octagon = (2 × 8 - 4) × 90 = 12 × 90
    = 1080
    Hence, the sum of angles of the given polygon
    = 3 × 1080
    = 3240
    So, (2n - 4) × 90° = 3240o
    (2n - 4) × 90 = 3240
    2n - 4 = 3240/90 = 36
    2n = 40 ⇒ n = 20

     

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