Question types

Lines and Angles question types

35 questions across 6 question groups — pick any mix to generate a MATHS paper with step-by-step answer keys.

35
Questions
6
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 1M.C.Q1 Mark
Write the correct answer in the following:
In Fig. if $\text{AB}||\text{CD}||\text{EF},\text{PQ}||\text{RS},$ $\angle\text{RQD}=25^\circ$ and $\angle\text{CQP}=60^\circ,$ then $\angle\text{QRS}$ is equal to.
  1. 85°
  2. 135°
  3. 145°
  4. 110°
View full solution
Q 2M.C.Q1 Mark
Write the correct answer in the following:
The angles of a triangle are in the ratio 5 : 3 : 7 The triangle is.
  1. An acute angled triangle.
  2. An obtuse angled triangle.
  3. A right triangle.
  4. An isosceles triangle.
View full solution
Q 3M.C.Q1 Mark
Write the correct answer in the following: In Fig. POQ is a line.The value of x is.
  1. 20°
  2. 25°
  3. 30°
  4. 35°
View full solution
Q 4M.C.Q1 Mark
Write the correct answer in the following:
If one of the angles of a triangle is 130°, then the angle between the bisectors of the other two angles can be.
  1. 50°
  2. 65°
  3. 145°
  4. 155°
View full solution
Q 5M.C.Q1 Mark
Write the correct answer in the following:
Angles of a triangle are in the ratio 2 : 4 : 3. The smallest angle of the triangle is,
  1. 60°
  2. 40°
  3. 80°
  4. 20°
View full solution
If one of the angles formed by two intersecting lines is a right angle, what can you say about the other three angles? Give reason for your answer.
View full solution
Bisectors of interior $\angle\text{B}$ and exterior $\angle\text{ACD}$ of a $\Delta\text{ABC}$ intersect at the point T. Prove that,
$\angle\text{BTC}=\frac{1}{2}\angle\text{BAC}.$
View full solution
In Fig. $\text{BA}||\text{ED}$ and $\text{BC}||\text{EF}$ . Show that $\angle\text{ABC}=\angle\text{DEF}$
[Hint: Produce DE to intersect BC at P (say)].
View full solution
In Fig. OD is the bisector of $\angle\text{AOC},$ OE is the bisector of $\angle\text{BOC}$ and $\text{OD}\perp\text{OE}.$ Show that the points A, O and B are collinear.
View full solution

Generate a Lines and Angles paper free

Pick question groups from the list above, set marks and difficulty, and export a branded PDF with step-by-step answer keys. First 3 chapters free — no signup.

Download App