Find the complement of the following angles:$ 35^\circ $
View full solution →Question types
Lines and Angles question types
19 questions across 3 question groups — pick any mix to generate a Maths paper with step-by-step answer keys.
19
Questions
3
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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.
Can two angles be supplementary if both of them are: Right?
Find the complement of the following angles: $60^\circ $
View full solution →Find the complement of the following angles: $47^\circ $
View full solution →Find the supplement of the following angles:$123^\circ $
View full solution →In the given figure, two straight line $PQ$ and $RS$ intersect at a $O$. If $\angle\text{POS} = 114^\circ, $ find the measure of each of the angles:
$i. \angle\text{POR}$
$ii. \angle\text{ROQ}$
$iii. \angle\text{QOS}$
View full solution →$i. \angle\text{POR}$
$ii. \angle\text{ROQ}$
$iii. \angle\text{QOS}$
In the given figure, two straight line $AB$ and $CD$ intersect at a point $O$. If $\angle\text{AOC} = 42^\circ,$ find the measure of each of the angles:
$i. \angle\text{AOD}$
$ii. \angle\text{BOD}$
$iii. \angle\text{COB}$
View full solution →$i. \angle\text{AOD}$
$ii. \angle\text{BOD}$
$iii. \angle\text{COB}$
In the given figure, $AOB$ is a straight line and the rays $OC$ and $OD$ stands on it. If $\angle\text{AOC} = 65^\circ, \angle\text{BOD} = 70^\circ$ and $\angle\text{COD} = \text{x}^\circ $find the value of $x.$
View full solution →Among two supplementary angles, the measure of the larger angle is $36^\circ $ more than the measure of the smaller. Find their measures.
View full solution →Find the angle which is equal to its supplement.
In the given figure, $AOB$ is a straight line and the ray $OC$ stands on it. If $\angle\text{AOC} = (2\text{x} -10)^\circ$ and $\angle\text{BOC} = (3\text{x} + 20)^\circ,$ find the value of $x.$ Also, find $\angle\text{AOC}$ and $\angle\text{BO}.$ 
View full solution →In the given figure, rays $OA, OB, OC$ and $OD$ are such that $\angle\text{AOB} = 56^\circ,\angle\text{BOC} =100^\circ, \angle\text{COD} = \text{x}^\circ$ and $\angle\text{DOA} = 74^\circ.$ Find the value of $x.$
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