How many lines can be formed from points
where no 3 points are collinear?
The formula for this is below for (n) points:
| n(n + 1) | |
| 2 |
To get this formula, we list our points are listed below:
List our unique pairings:
From this, we have the following number of point combos:
Plugging our number of points into our shortcut formula, we get:
| ( - 1) | |
| 2 |
| (-1) | |
| 2 |
| 0 | |
| 2 |
The number of lines that can be formed from points no 3 of which are collinear is 0
What is the Answer?
The number of lines that can be formed from points no 3 of which are collinear is 0
How does the Collinear Points that form Unique Lines Calculator work?
Free Collinear Points that form Unique Lines Calculator - Solves the word problem, how many lines can be formed from (n) points no 3 of which are collinear.
This calculator has 1 input.
This calculator has 1 input.
What 1 formula is used for the Collinear Points that form Unique Lines Calculator?
The number of lines that can be formed from n points of which no 3 are collinear is n(n + 1)/2
What 4 concepts are covered in the Collinear Points that form Unique Lines Calculator?
- collinear
- points that lie on a straight line
- collinear points that form unique lines
- line
- an infinitely long one-dimensional object with no width, depth, or curvature
- point
- an exact location in the space, and has no length, width, or thickness
