Concurrent Lines

From the figure, write concurrent lines and their points of concurrence.

What is the maximum number of points at which three coplanar non-concurrent lines can intersect?

Consider the following statements regarding concurrent lines:

$\left(i\right)$. Only lines can be concurrent

$\left(ii\right)$. Parallel lines can not be concurrent lines.

$\left(iii\right)$. Two concurrent lines share a common intersection point.

Which of the above statements are correct?

Observe the following figure:

The characteristics of point $M$ is as follows:

$\left(i\right)$. Intersection point

$\left(ii\right)$. Collinear point

$\left(iii\right)$. Point of concurrency

Now, which are the statement is true about point $M$?

Which is true? Three lines are concurrent if they have only

How many line segments are present in the space geometry of the given figure.

Write the number of line segments are present in the given below figures?

Name the points present on the given figure.

Name the points present in the exterior of the given figure.

Name the points present in the interior of the given figure.

Does the geometric object made by a ray has a definite length?   

Write the number of end-points does a ray have ?   

Among the given lines in figure which of them does not represent a ray? 

Among the given options find which is not present in the figure given below.

A line has $2$ end points, a ray has _____ end point and a line segment has one end points. 

Two or more lines that pass through the same point are called _____ lines.

All diameters are concurrent at the _____ of the circle.

Three or more lines are _____, if they pass through a common point.