
In the given figure :
I.Name line \[l\] in two other ways .
II.Name line \[m\] in two other ways .
III.Name a line segment on line \[n\] .
IV.Name \[3\] line segments in line \[t\] .
V. Name two rays on line \[l\] .
VI.Name two rays on line \[t\] .
Answer
480.9k+ views
Hint: In order to solve this question , we must understand the term line segment which is defined as the part of a line with two endpoints and the term Ray is defined as the part of a line which one endpoint and other end moves infinitely in the direction of line
Complete step-by-step answer:
In the given question we have four lines named \[l,m,n,t\] .
Solving each part of the question , we get
I.The line \[l\] in which it can be named in two other ways are :
The line \[l\] has two points on it , which are \[C\& D\] , therefore it can be named as \[CD\] and \[DC\] .
II.The line \[m\] in which it can be named in two other ways are :
The line \[m\] has two points on it , which are \[B\& D\] , therefore it can be named as \[BD\] and \[DB\] .
III.The line segment on the line \[n\] will be \[AD\] as \[A\] and \[D\] are two points on line \[n\] .
IV.The three line segments on \[t\] are :
a.\[AB\]
b.\[BC\]
c.\[AC\]
V.The two rays on line \[l\] are :
i.\[\overrightarrow {CD} \]
ii.\[\overrightarrow {DC} \]
Here the arrow represents that it is a ray .
VI.The two rays on line \[t\] are :
a.\[\overrightarrow {AC} \]
b.\[\overrightarrow {BC} \]
Here also the arrow represents these rays .
Note: Whenever you write a ray or denote it do not forget to write an arrow on the top of the points representing the rays . Also , a line segment can be written inversely also as it represents the same line segment. The point of intersection of two lines can also act as the same initial point for two different rays.
Complete step-by-step answer:
In the given question we have four lines named \[l,m,n,t\] .
Solving each part of the question , we get
I.The line \[l\] in which it can be named in two other ways are :
The line \[l\] has two points on it , which are \[C\& D\] , therefore it can be named as \[CD\] and \[DC\] .
II.The line \[m\] in which it can be named in two other ways are :
The line \[m\] has two points on it , which are \[B\& D\] , therefore it can be named as \[BD\] and \[DB\] .
III.The line segment on the line \[n\] will be \[AD\] as \[A\] and \[D\] are two points on line \[n\] .
IV.The three line segments on \[t\] are :
a.\[AB\]
b.\[BC\]
c.\[AC\]
V.The two rays on line \[l\] are :
i.\[\overrightarrow {CD} \]
ii.\[\overrightarrow {DC} \]
Here the arrow represents that it is a ray .
VI.The two rays on line \[t\] are :
a.\[\overrightarrow {AC} \]
b.\[\overrightarrow {BC} \]
Here also the arrow represents these rays .
Note: Whenever you write a ray or denote it do not forget to write an arrow on the top of the points representing the rays . Also , a line segment can be written inversely also as it represents the same line segment. The point of intersection of two lines can also act as the same initial point for two different rays.
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