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Lines and Angles Test - 22

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Lines and Angles Test - 22
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  • Question 1
    1 / -0
    Measure of an obtuse angle is:
    Solution
    Measure of an obtuse angle is always greater than $$0^o$$ and less than $$180^o$$.
    Therefore, it can be written as 
    Obtuse angle is $$>$$ $$90^{\circ}$$ & $$<$$ $$180^{\circ}$$
  • Question 2
    1 / -0
    Find x; if $$\angle\, 1\, =\, 5x\, +\, 15^{\circ}$$ and $$\angle\, 2\, =\, 28x$$, angles form linear pair.
    Solution
    $$\angle \, 1\, +\, \angle\, 2\, =\, 180^{\circ}$$ (Linear pair)
    $$\Rightarrow\quad 5x\, +\, 15^{\circ}\, +\, 28x\, =\, 180^{\circ}$$
    $$\Rightarrow\quad 33x\, =\, 180^{\circ}\, -\, 15\, =\, 165^{\circ}$$
    $$\Rightarrow\quad x\, =\, \displaystyle \frac {165^{\circ}}{33}\, =\, 5^{\circ}$$.
  • Question 3
    1 / -0
    The supplementary angle of $$120^o$$ is:
    Solution
    Let the supplementary angle be $$x$$
    Sum of supplementary angles is $$180^{\circ}$$
    $$\Rightarrow x+{ 120 }^{ \circ  }={ 180 }^{ \circ  }\\ \Rightarrow x={ 180 }^{ \circ  }-{ 120 }^{ \circ  }\\ \Rightarrow x={ 60 }^{ \circ  }$$
  • Question 4
    1 / -0
    The complementary angle of $$\displaystyle 30^{\circ}$$ is:
    Solution

    We know, two angles are complementary when they add up to $$90^o.$$

    Given, measure of one complementary angle is $$30^o.$$

    $$\Rightarrow$$ Measure of other complementary angle $$=90^o-30^o$$ $$=60^o.$$

    $$\therefore$$ Measure of a complementary angle of $$ 30^{o}=60^o$$.

    Hence, option $$A$$ is correct.

  • Question 5
    1 / -0
    Complement angle of the angle is:

    Solution

    We know, two angles are complementary when they add up to $$90^o.$$

    Given, measure of one complementary angle is $$12.7^o.$$

    $$\Rightarrow$$ Measure of other complementary angle $$=90^o-12.7^o$$ $$=77.3^o.$$

    $$\therefore$$ Measure of a complementary angle of $$ 12.7^{o}=77.3^o$$.

  • Question 6
    1 / -0
    An angle which is more than $$180^{\circ}$$ and less than $$360^{\circ}$$ is called:
    Solution
    By definition, we know, an angle which is more than $$180^o$$180∘ and less than $$360^o$$360∘ is called reflex angle.
    That is, an angle larger than a straight angle but less than $$1$$ turn (between $$180^o$$ and $$360^o$$) are called reflex angle.
    Therefore, option $$C$$ is correct.
  • Question 7
    1 / -0
    If l$$\displaystyle \parallel $$m and m $$\displaystyle \parallel $$ n then
    Solution
    Given: $$l\parallel m$$ and $$m\parallel n$$
    From the above figure we can see that there are three lines $$l,m$$ and $$n$$ and  $$l\parallel m$$ and $$m\parallel n$$.
    From the figure it is clear that $$l$$ is also paralle to $$n$$.
    So, $$\text{D}$$ is the correct option.

  • Question 8
    1 / -0
    $$\displaystyle 96^{0}$$ is an example of-
    Solution
    obtuse angles are those angles which are greater than 90 degrees and less than 180 degrees..
    so,96 degrees is an example of obtuse angle.. 
  • Question 9
    1 / -0
    If two angles in a triangle are 75$$\displaystyle ^{\circ}$$ and 95$$\displaystyle ^{\circ}$$ then the third angle is__
    Solution
    Because by angle sum property, the sum of angles is $$180^o$$.
    Let n be the third angle.
    $$\therefore 75\displaystyle ^{\circ} $$+ 95$$\displaystyle ^{\circ} $$+ n = 180$$\displaystyle ^{\circ} $$
    $$\displaystyle \Rightarrow  $$  n =10$$\displaystyle ^{\circ} $$
    $$\displaystyle \therefore  $$ Third angle = 10$$\displaystyle ^{\circ}  $$
  • Question 10
    1 / -0
    A line AB is parallel to the line CD. This is symbolically written as
    Solution

    $$\Rightarrow$$  Line symbol is $$(\longleftrightarrow)$$.

    $$\Rightarrow$$  Line $$AB$$ can be written as 

    $$\overleftrightarrow{AB}.$$

    $$\Rightarrow$$  Line $$CD$$ can be written as 

    $$\overleftrightarrow{CD}.$$

    $$\Rightarrow$$  A line $$AB$$ parallel line $$CD$$ can be written $$: \overleftrightarrow{AB}\parallel \overleftrightarrow{CD}.$$

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