Question types

Lines And Angles question types

120 questions across 7 question groups — pick any mix to generate a Maths paper with step-by-step answer keys.

120
Questions
7
Question groups
5
Question types
Sample Questions

Lines And Angles questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

Q 1MCQ(1M)1 Mark
In figure, if lines $l$ and $m$ are parallel, then $x =$
  • A
    $20^\circ$
  • $45^\circ$
  • C
    $65^\circ$
  • D
    $85^\circ$

Answer: B.

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Q 3MCQ(1M)1 Mark
If two interior angles on the same side of a transversal intersecting two parallel lines are in the ratio $2 : 3,$ then the measure of the larger angle is:
  • A
    $54^\circ$
  • B
    $120^\circ$
  • $108^\circ$
  • D
    $136^\circ$

Answer: C.

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Q 4MCQ(1M)1 Mark
In figure, $\text{AOB}$ is a straight line. If $\angle\text{AOC}+\angle\text{BOD}=85^\circ,$ then $\angle\text{COD}=$
  • A
    $85 ^{\circ}$
  • B
    $90 ^{\circ}$
  • $95 ^{\circ}$
  • D
    $100 ^{\circ}$

Answer: C.

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Q 5MCQ(1M)1 Mark
In figure, if $l_1 || l_2$ and $l_3 || l_4$, what is $y$ in terms of $x$?
  • A
    $90+\text{x}$
  • B
    $90+2\text{x}$
  • $90-\frac{\text{x}}{2}$
  • D
    $90-2\text{x}$

Answer: C.

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Fill in the blank in the following to make the statement true:
If two parallel lines are intersected by a transversal, then each pair of corresponding angles are ______.
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Fill in the blank in the following to make the statement true:
If a transversal intersects a pair of lines in such a way that a pair of alternate angles we equal. then the lines are ______.
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Fill in the blank so as to make the following statements true:If the sum of two adjacent angles is 180°, then the _____ arms of the two angles are opposite rays.
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Q 283 Mark Question3 Marks
In figure, arms BA and BC of $\angle\text{ABC}$ are respectively parallel to arms ED and EF of $\angle\text{DEF}.$ Prove that $\angle\text{ABC}=\angle\text{DEF}.$

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Q 344 Mark Question4 Marks
In figure, rays OA, OB, OC, OD and OE have the common end point O. Show that $\angle\text{AOB}+\angle\text{BOC}+\angle\text{COD}+\angle\text{DOE}+\angle\text{EOA}=360^\circ.$
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