Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides Calculator

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Polygon

✖Number Of Edges is the number of edges int he given two dimensional figure.ⓘ Number Of Edges [e]			+10% -10%
✖The number of Sides is used to classify the polygons.ⓘ Number of sides [n]			+10% -10%

✖A no_of_polygon refers to the number of polygons.ⓘ Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides [np]

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Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides

Anamika Mittal

Vellore Institute of Technology (VIT), Bhopal

Anamika Mittal has created this Calculator and 50+ more calculators!

Mona Gladys

St Joseph's College (St Joseph's College), Bengaluru

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< 11 Other formulas that you can solve using the same Inputs

Area of a regular polygon when circumradius is given

Area of regular polygon=(Radius Of Circumscribed Circle^2*Number of sides*sin((2*pi*180)/(Number of sides*pi)))/2 GO

Area of a regular polygon when inradius is given

Area of regular polygon=(Inradius of Regular Polygon^2*Number of sides*tan((pi*180)/(Number of sides*pi))) GO

Side of regular inscribed polygon

Side of regular inscribed polygon=2*Radius Of Circumscribed Circle*sin((180*pi/180)/Number of sides) GO

Area of a regular polygon when length of side is given

Area of regular polygon=(Side^2*Number of sides)/(4*tan((pi*180)/(Number of sides*pi))) GO

Interior angle of regular polygon

Interior angle of regular polygon=((Number of sides-2)*180)/Number of sides GO

Inradius of a Regular Polygon

Inradius of Regular Polygon=(Side)/(2*tan((180*pi/180)/Number of sides)) GO

Sum of the interior angles of regular polygon

Sum of the interior angles of regular polygon=(Number of sides-2)*180 GO

Radius of regular polygon

Radius of regular polygon=Side/(2*sin((180*pi/180)/Number of sides)) GO

Perimeter of Regular Polygon

Perimeter of Regular Polygon=Number of sides*Side GO

Number of Diagonals

Diagonals=(Number of sides*(Number of sides-3))/2 GO

Measure of exterior angle of regular polygon

Measure of exterior angle =360/Number of sides GO

Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides Formula

no_of_polygon=C(Number Of Edges,Number of sides)
np=C(e,n)

More formulas

Number of diagonal of a regular polygon with given number of sides GO

Side of a Rhombus GO

Perimeter of a Rhombus GO

Diagonal of a Rhombus GO

sum of all internal angles of n-sided polygon GO

No of sides of polygon when sum of all internal angles is known GO

Sum of all Exterior Angles of n-Sided Polygon GO

Measure of an exterior angle of n-sided regular polygon GO

area of quadrilateral when one diagonal and perpendicular distances are given GO

length of a diagonal when area and perpendiculars of a quadrilateral are given GO

Sum of perpendiculars when diagonal and area of a quadrilateral are given. GO

How many triangles and quadrilaterals can be formed from m sided polygons?

Number of triangles that can be formed by joining the vertices of a polygon of n sides = nC3 Number of quadrilaterals that can be formed by joining the vertices of a polygon of n sides = nC4

How to Calculate Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides?

Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides calculator uses no_of_polygon=C(Number Of Edges,Number of sides) to calculate the no_of_polygon, The Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides formula is defined as the combination of m and n. no_of_polygon and is denoted by np symbol.

How to calculate Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides using this online calculator? To use this online calculator for Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides, enter Number Of Edges (e) and Number of sides (n) and hit the calculate button. Here is how the Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides calculation can be explained with given input values -> 0 = C(1,5).

FAQ

What is Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides?

The Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides formula is defined as the combination of m and n and is represented as np=C(e,n) or no_of_polygon=C(Number Of Edges,Number of sides). Number Of Edges is the number of edges int he given two dimensional figure and The number of Sides is used to classify the polygons.

How to calculate Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides?

The Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides formula is defined as the combination of m and n is calculated using no_of_polygon=C(Number Of Edges,Number of sides). To calculate Number of n-sided polygons that can be formed by joining the vertices of a polygon of m sides, you need Number Of Edges (e) and Number of sides (n). With our tool, you need to enter the respective value for Number Of Edges and Number of sides and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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