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Lines and Angles Test - 26

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Lines and Angles Test - 26
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  • Question 1
    1 / -0
    The clock shows the time in the morning. Then, angle represents _________ angle.

    Solution
    Any angle which is larger than $$180^o$$ but smaller than $$360^o$$ is called as a reflex angle.
    Here, the angle shown is larger than $$180^o$$ but smaller than $$360^o$$. 
    Hence, it is a reflex angle.
    Therefore, option $$C$$ is correct.
  • Question 2
    1 / -0
    What is the measure of supplementary angle of $$32^{\circ}$$?
    Solution
    Required Measure of supplementary angle $$ =180-32$$
                                                                               $$ =148^0$$   
  • Question 3
    1 / -0
    The supplement of an acute angle is a/an __________ angle.
    Solution
    We know acute angle  $$< 90^{\circ}$$
    Let us take an example. 
    $$\angle x = 45^{\circ}$$  .....$$x$$ is an acute angle
    Supplement of $$x$$ is 
    $$180^{\circ} - 45^{\circ} = 135^{\circ}$$  ....it is an Obtuse angle 
    Obtuse angle  $$> 90^{\circ}$$.
  • Question 4
    1 / -0
    An angle which measures more than $$90^o$$ but less than $$180^o$$ is called ___________.
    Solution
    An angle which measures more than $$90^o$$ but less than $$180^o$$ is called as an obtuse angle.
  • Question 5
    1 / -0
    The measure of an angle is four times the measure of its supplementary angle. Then the angles are __________.
    Solution
    According to the problem,
    The measure of an angle which is $$4$$ times its supplement.
    Supplementary angles means, sum of angles is $$180^o$$
    Let the measure of one angle be $$x$$, then the measure of its supplementary angle will be $$(180^o-x)$$.
    According to the given condition,
    $$\implies x=4(180^{o}-x)$$
    $$\implies x=4\times 180^{o}-4x$$
    $$\implies 5x=4\times 180^{o}$$
    $$\implies x=4\times 36^{o}=144^{o}$$
    Hence, $$x=144^{o}$$
    so these angles are $$36^{\circ}$$, $$144^{\circ}$$
    Hence the option $$(A)$$ is correct.







  • Question 6
    1 / -0
    Which one of the following is true for the given triangle?

    Solution
    In the given triangle, we can easily apply exterior angle property of triangle.
    For given triangle $$XYZ$$,
    $$\angle 1+\angle 2+\angle z=180^{o}$$
    Also, $$\angle 3+\angle z=180^{o}$$ ......... (Linear pair of angles)
    $$\angle 1+\angle 2+\angle z=\angle 3 +\angle z$$
    $$\Rightarrow \angle 3=\angle 1+\angle 2$$ ...... (which is the Exterior angle property).

    Hence, option $$A$$ is correct.
  • Question 7
    1 / -0
    The supplementary angle of an angle is one third of the angle. Then the angle and its supplement are __________.
    Solution
    Let the angle is $$x$$, and its supplementary angle is $$\dfrac{1}{3}x$$.
    We know that the sum of the supplementary angles is $$180^o$$, then
    $$x+\dfrac{1}{3}x=180^o\\ \Rightarrow \dfrac{4}{3}x=180$$
    $$\Rightarrow x=\dfrac{180\times 3}{4}=135^o$$
    It's supplementary angle $$=\dfrac{135}{3}=45^o$$
  • Question 8
    1 / -0
    Find the supplement of $$98^o$$:
    Solution
    The supplement of $${98}^{\circ}$$ is the angle that when added to $${98}^{\circ}$$ forms a straight angle $${180}^{\circ}$$ 
    To determine the supplement, subtract the given angle from $${180}^{\circ}$$. 
    $${180}^{\circ}-{98}^{\circ}={82}^{\circ}$$  
    The supplement of $${98}^{\circ}$$ is $${82}^{\circ}$$  
  • Question 9
    1 / -0
    ____ pairs of corresponding angles formed by a transversal of two parallel lines.
    Solution
    We know that 
    $$Four$$ pairs of corresponding angles formed by a transversal of two parallel lines.

  • Question 10
    1 / -0
    An angle whose measure is less than that of a right angle is ______.
    Solution
    $$Acute \ angle$$ has measure less than $$right \ angle$$
    Hence correct answer is $$A) \ Acute$$
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