Identify and name the line segments and rays in the following figure:
Question types
Line Segment, ray and Line question types
40 questions across 4 question groups — pick any mix to generate a MATHS paper with step-by-step answer keys.
40
Questions
4
Question groups
5
Question types
Sample Questions
Line Segment, ray and Line questions
One sample from each question group in this chapter. Select any group above to see the full set with answer keys.
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Name all the line segments in the following figures:
Write $‘T’$ for true and $‘F’$ for false in case of the following statements: Every ray has a finite length.
View full solution →Consider the line $\overleftrightarrow{\text{PQ}}$ given below and find whether the given statements are true or false: $M$ Is a point on ray $\overleftrightarrow{\text{NQ}}$
View full solution →Consider the line $\overleftrightarrow{\text{PQ}}$ given below and find whether the given statements are: Ray $\overrightarrow{\text{MQ}}$ is different from ray $\overrightarrow{\text{NQ}}$ 
View full solution →Count the number of line segments drawn in the following figures and name them:
Mark three noncollinear points $A, B, C$, as shown. Draw lines through these points taking two at a time. Name the lines. How many such different lines can be drawn?
View full solution →Name all the line segments in the following figure:
Count the number of line segments drawn in the following figures and name them:
What do you mean by collinear points?
$i.\ $How many lines can you draw passing through three collinear points ?
$ii.\ $Given three collinear points $A, B, C$. How many lines segments do they determine? Name them.
View full solution →$i.\ $How many lines can you draw passing through three collinear points ?
$ii.\ $Given three collinear points $A, B, C$. How many lines segments do they determine? Name them.
In the adjoining figure, name:
$i.\ $Four line segments.
$ii.\ $Four rays.
$iii.\ $Two non$-$intersecting line segments.
View full solution →$i.\ $Four line segments.
$ii.\ $Four rays.
$iii.\ $Two non$-$intersecting line segments.
Identify and name the line segments and rays in the following figure:
In the adjoining figure name:
$i.\ $Four pairs of intersecting lines.
$ii.\ $Four collinear points.
$iii.\ $Three non$-$collinear points.
$iv.\ $Three concurrent lines.
$v.\ $Three lines whose point of intersection is $P.$
View full solution →$i.\ $Four pairs of intersecting lines.
$ii.\ $Four collinear points.
$iii.\ $Three non$-$collinear points.
$iv.\ $Three concurrent lines.
$v.\ $Three lines whose point of intersection is $P.$
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