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Understanding Elementary Shapes Test - 27

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Understanding Elementary Shapes Test - 27
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  • Question 1
    1 / -0
    All the angles of a quadrilateral are equal. What special name is given to this quadrilateral?

    Solution
    We know that the sum of the angles of the quadrilateral is $$360^{o}$$
    Now, the quadrilateral in given question has all angles equal.
    $$ \therefore$$  Each angle $$={ 360 }^{ o }\div 4={ 90 }^{ o }$$
    So, this quadrilateral would be rectangle or a square.
  • Question 2
    1 / -0
    Which of the following is true?
    (i) A triangle can have two right angles.
    (ii) A triangle can have all angles less than $$60^o$$.
    (iii) A triangle can have two acute angles.
    Solution
    (i) If the triangle has two right angles, the sum of angles of the triangle will be more than $$180^{\circ}$$, which is not possible.
    (ii) If the triangle has all the angles less than $$60^{\circ}$$, the sum of the triangle will be less than $$180^{\circ}$$, which is not possible.
    (iii) Thus, the only possibility is the triangle has two acute angles.
  • Question 3
    1 / -0
    Identify the correct construction of the

    division of
    $$\bar{PQ}$$ 







































    into three parts.










  • Question 4
    1 / -0
    Look at the pairs of shapes Which is a pair of rectangles?
    Solution
    Option B shows rectangle.
    Hence, the answer is Option B.
  • Question 5
    1 / -0
    Which of the following statement(s) is/are false with respect to quadrilateral?
    Solution
    Option A is true. As each diagonal of a quadrilateral divides it into two triangles.
    Option B is also correct as it is not possible to construct a quadrilateral with one side greater than the sum of three other sides.
    Option C is also true. A quadrilateral can at most have three obtuse angles. All the four angles cannot be obtuse and sum of 4 angles of a quadrilateral is $$360^\circ$$.
    Option D is incorrect. A quadrilateral does not have four diagonals.
    A quadrilateral has exactly two diagonals.
    So, option (D) is false
  • Question 6
    1 / -0
    Complete the following statement .
    Number of measurements required to construct a rectangle are_______.
    Solution
    If we know the length and breadth of the rectangle, we can construct it since a rectangle has opposite sides equal in length and each of the four angles is equal to $$ {90}^{0} $$
    Hence, number of measurements required to construct a rectangle is $$2$$.
  • Question 7
    1 / -0
    Which of the following is different from the other three?
    Solution
    From the given figures we can see that,

    $$\Rightarrow$$  Option $$A$$ has five sides, so its a pentagon

    $$\Rightarrow$$  So, Option $$B, C$$ and $$D$$ are types of quadrilateral.

    $$\Rightarrow$$  Thus we can prove that option A is different from the other three.
  • Question 8
    1 / -0
    A quadrilateral in which only one pair of opposite sides are parallel is called a ..........
    Solution

    $$\Rightarrow$$  We know that in square, rectangle and rhombus two pairs of opposite sides are parallel, so answer can not be square, rectangle or rhombus.
    $$\Rightarrow$$  We also know the properties of trapezium in which only one pair of opposite sides are equal.
    $$\Rightarrow$$  So, correct answer is option D trapezium.
  • Question 9
    1 / -0
    When the clock shows time $$5:20$$, the angle formed between the two hands is
    Solution
    Angles

    between $$ {0}^{o} $$ and $$ {90}^{o} $$ are acute angles.

    Since at the time $$ 5:20$$, the hands of the clock form an angle less than $$ {90}^{o} $$, the angle formed between the two hands is an acute angle.

  • Question 10
    1 / -0
    Choose the correct statement from the following.
    Solution
    A. A triangle has $$3$$ sides and $$3$$ vertices.
    B. A cylinder has $$3$$ faces  - two circular faces at the two ends and the third a curved face.
    $$\textbf{Statement B is correct.}$$
    C. Only opposite sides of a rectangle are equal.
    D. A cuboid has $$6$$ flat faces and $$12$$ edges.

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