Given n points in a plane and no more than two points are collinear, the task is to count the number of triangles in a given plane.
Input : n = 3 Output : 1 Input : n = 4 Output : 4
Let there are n points in a plane and no three or more points are collinear then number of triangles in the given plane is given by
- Number of Triangles that can be formed given a set of lines in Euclidean Plane
- Number of triangles that can be formed with given N points
- Number of triangles formed from a set of points on three lines
- Program to check if three points are collinear
- Count of different straight lines with total n points with m collinear
- Hammered distance between N points in a 2-D plane
- Program to check whether 4 points in a 3-D plane are Coplanar
- Program to find equation of a plane passing through 3 points
- Minimum number of points to be removed to get remaining points on one side of axis
- Prime points (Points that split a number into two primes)
- Number of Integral Points between Two Points
- Number of triangles after N moves
- Count the number of possible triangles
- Count number of right triangles possible with a given perimeter
- Number of jump required of given length to reach a point of form (d, 0) from origin in 2D plane
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