P4 can be uniquely paired into the following 6 points:
(P4,P5),(P4,P6),(P4,P7),(P4,P8),(P4,P9),(P4,P10)
P5 can be uniquely paired into the following 5 points:
(P5,P6),(P5,P7),(P5,P8),(P5,P9),(P5,P10)
P6 can be uniquely paired into the following 4 points:
(P6,P7),(P6,P8),(P6,P9),(P6,P10)
P7 can be uniquely paired into the following 3 points:
(P7,P8),(P7,P9),(P7,P10)
P8 can be uniquely paired into the following 2 points:
(P8,P9),(P8,P10)
P9 can be uniquely paired into the following 1 points:
(P9,P10)
From this, we have the following number of point combos:
9 + 8 + 7 + 6 + 5 + 4 + 3 + 2 + 1
Plugging our number of points into our shortcut formula, we get:
10(10 - 1)
2
10(9)
2
90
2
The number of lines that can be formed from 10 points no 3 of which are collinear is 45
You have 2 free calculationss remaining
What is the Answer?
The number of lines that can be formed from 10 points no 3 of which are collinear is 45
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.
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