Advertisements
Advertisements
Question
Number of lines passing through five points such that no three of them are collinear is ______.
Options
10
5
20
8
Advertisements
Solution
Number of lines passing through five points such that no three of them are collinear is 10.
Explanation:
Since, total number of points is 5 and we need two points to form a line.
∴ Total number of lines passing through the points is 5 × 2 = 10
APPEARS IN
RELATED QUESTIONS
In the following figure, points A, B, C, D and E are collinear such that AB = BC = CD = DE. Then
AD = AB + ______
In the following figure, points A, B, C, D and E are collinear such that AB = BC = CD = DE. Then
AD = AC + ______
The number of common points in the two angles marked in the following figure is ______.
The number of common points in the two angles marked in the following figure ______.
The number of common points in the two angles marked in the following figure is ______.
In the following figure, is AB + AC = CB?
Use the figure to name Five points.
Consider the following figure of line \[\overleftrightarrow{MN}\]. Say whether the following statement is true or false in the context of the given figure.
O is not an initial point of `vec("OP")`.
A point has:
Three or more points lying on the same straight line are called:
