FormulaDen logo
FormulaDen.com
Search
Physics Chemistry Math Chemical Engineering Civil Electrical Electronics Electronics and Instrumentation Materials Science Mechanical Production Engineering Financial Health

Number of M sided Polygons formed by joining Vertices of N-gon Formula

Fx Copy
LaTeX Copy
Number of Polygons of N-gon is a measure of the number of polygons. Check FAQs
NPolygons=C(NSides,MSides)
NPolygons - Number of Polygons of N-gon?NSides - Number of Sides of N-gon?MSides - M Number of Sides of N-gon?

Number of M sided Polygons formed by joining Vertices of N-gon Example

With values
With units
Only example

Here is how the Number of M sided Polygons formed by joining Vertices of N-gon equation looks like with Values.

Here is how the Number of M sided Polygons formed by joining Vertices of N-gon equation looks like with Units.

Here is how the Number of M sided Polygons formed by joining Vertices of N-gon equation looks like.

28Edit=C(8Edit,6Edit)
Solution
Copy
Reset
Share
You are here -

Number of M sided Polygons formed by joining Vertices of N-gon Solution

Follow our step by step solution on how to calculate Number of M sided Polygons formed by joining Vertices of N-gon?

FIRST Step Consider the formula
NPolygons=C(NSides,MSides)
Next Step Substitute values of Variables
∴ NPolygons=C(8,6)
Next Step Prepare to Evaluate
∴ NPolygons=C(8,6)
LAST Step Evaluate
∴NPolygons=28

Number of M sided Polygons formed by joining Vertices of N-gon Formula Elements

Variables
Functions
Number of Polygons of N-gon
Number of Polygons of N-gon is a measure of the number of polygons.
Symbol: NPolygons
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Formulas to find Number of Polygons of N-gonOpen Variable
Number of Sides of N-gon
Number of Sides of N-gon is the number of line segments required to make a N-gon.
Symbol: NSides
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Formulas to find Number of Sides of N-gonOpen Variable
M Number of Sides of N-gon
M Number of Sides of N-gon is the measure of number of sides which is equal to M.
Symbol: MSides
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Formulas to find M Number of Sides of N-gonOpen Variable
C
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.
Syntax: C(n,k)

How to Evaluate Number of M sided Polygons formed by joining Vertices of N-gon?

Number of M sided Polygons formed by joining Vertices of N-gon evaluator uses Number of Polygons of N-gon = C(Number of Sides of N-gon,M Number of Sides of N-gon) to evaluate the Number of Polygons of N-gon, Number of M sided Polygons formed by joining vertices of N-gon formula is defined as the combination of the number of sides of N-gon and M. Number of Polygons of N-gon is denoted by NPolygons symbol.

How to evaluate Number of M sided Polygons formed by joining Vertices of N-gon using this online evaluator? To use this online evaluator for Number of M sided Polygons formed by joining Vertices of N-gon, enter Number of Sides of N-gon (NSides) & M Number of Sides of N-gon (MSides) and hit the calculate button.

FAQs on Number of M sided Polygons formed by joining Vertices of N-gon

What is the formula to find Number of M sided Polygons formed by joining Vertices of N-gon?
The formula of Number of M sided Polygons formed by joining Vertices of N-gon is expressed as Number of Polygons of N-gon = C(Number of Sides of N-gon,M Number of Sides of N-gon). Here is an example- 28 = C(8,6).
How to calculate Number of M sided Polygons formed by joining Vertices of N-gon?
With Number of Sides of N-gon (NSides) & M Number of Sides of N-gon (MSides) we can find Number of M sided Polygons formed by joining Vertices of N-gon using the formula - Number of Polygons of N-gon = C(Number of Sides of N-gon,M Number of Sides of N-gon). This formula also uses Binomial Coefficient (C) function(s).
About | Contact | Disclaimer | Terms | Privacy Policy
© 2024. Developed & Maintained by softUsvista Inc.
Copied!