Calculate Number Of Straight Lines Formed By Joining N Non Collinear ...

Calculator A to Z 🔍

• Download PDF
• Chemistry
• Engineering
• Financial
• Health
• Math
• Physics

Number of Straight Lines using Non Collinear Points Calculator MathChemistryEngineeringFinancial​More >>↳ GeometryAlgebraArithmeticCombinatorics​More >>⤿ 2D Geometry3D Geometry4D Geometry⤿ LineAnnulusAntiparallelogramArrow Hexagon​More >>⤿ Pair of LinesSlope

✖Number of Non Collinear Points is the total count of points in the two dimensional plane in a problem, which are pairwise non-collinear.ⓘ Number of Non Collinear Points [NNon Collinear]

+10%-10%

✖Number of Straight Lines is the total count of straight Lines that can be formed under some given criteria.ⓘ Number of Straight Lines using Non Collinear Points [NLines]

⎘ Copy

Steps 👎 Formula LaTeX Reset 👍 Download Line Formulas PDF

Number of Straight Lines using Non Collinear Points Solution

STEP 0: Pre-Calculation SummaryFormula UsedNumber of Straight Lines = C(Number of Non Collinear Points,2)NLines = C(NNon Collinear,2)This formula uses 1 Functions, 2 Variables Functions UsedC - In combinatorics, the binomial coefficient is a way to represent the number of ways to choose a subset of objects from a larger set. It is also known as the "n choose k" tool., C(n,k)Variables UsedNumber of Straight Lines - Number of Straight Lines is the total count of straight Lines that can be formed under some given criteria.Number of Non Collinear Points - Number of Non Collinear Points is the total count of points in the two dimensional plane in a problem, which are pairwise non-collinear.STEP 1: Convert Input(s) to Base UnitNumber of Non Collinear Points: 9 --> No Conversion RequiredSTEP 2: Evaluate FormulaSubstituting Input Values in FormulaNLines = C(NNon Collinear,2) --> C(9,2)Evaluating ... ...NLines = 36STEP 3: Convert Result to Output's Unit36 --> No Conversion RequiredFINAL ANSWER36