Number of Spikes in Polygram given Perimeter Solution

STEP 0: Pre-Calculation Summary
Formula Used
Number of Spikes in Polygram = Perimeter of Polygram/(2*Edge Length of Polygram)
NSpikes = P/(2*le)
This formula uses 3 Variables
Variables Used
Number of Spikes in Polygram - The Number of Spikes in Polygram is the total count of isosceles triangular spikes the Polygram has or the total number of sides of the polygon on which the spikes are attached to form the Polygram.
Perimeter of Polygram - (Measured in Meter) - The Perimeter of Polygram is the total length of all the boundary lines of the Polygram shape.
Edge Length of Polygram - (Measured in Meter) - The Edge Length of Polygram is the length of any edge of the Polygram shape, from one end to other end.
STEP 1: Convert Input(s) to Base Unit
Perimeter of Polygram: 100 Meter --> 100 Meter No Conversion Required
Edge Length of Polygram: 5 Meter --> 5 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
NSpikes = P/(2*le) --> 100/(2*5)
Evaluating ... ...
NSpikes = 10
STEP 3: Convert Result to Output's Unit
10 --> No Conversion Required
FINAL ANSWER
10 <-- Number of Spikes in Polygram
(Calculation completed in 00.004 seconds)

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Created by Jaseem K
IIT Madras (IIT Madras), Chennai
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Number of Points of Polygram Calculators

Number of Spikes in Polygram given Outer and Inner Angles
​ LaTeX ​ Go Number of Spikes in Polygram = (2*pi)/(Outer Angle of Polygram-Inner Angle of Polygram)
Number of Spikes in Polygram given Perimeter
​ LaTeX ​ Go Number of Spikes in Polygram = Perimeter of Polygram/(2*Edge Length of Polygram)

Number of Spikes in Polygram given Perimeter Formula

​LaTeX ​Go
Number of Spikes in Polygram = Perimeter of Polygram/(2*Edge Length of Polygram)
NSpikes = P/(2*le)

What is Polygram ?

A Polygram is a regular n-sided polygon with identical isosceles triangles (also known as SPIKES) attached to each edge. It looks like an n-pointed star. For an n-pointed star, there will be n-spikes. The Spike (Isosceles Triangle) is an important part of the polygram and it is defined using 4 parameters. They are : 1) The Base Length of the Triangle (Base Length of the Polygram) 2) Length of the equal side of the triangle (Edge Length of the Polygram) 3) Angle between the two equal sides of the isosceles triangle (Inner Angle angle of the Polygram) 4) Height of the triangle (Spike Height) Apart from these, there are other important parameters that define the Polygram. They are: 1) Outer Angle: The angle between two adjacent isosceles triangles. 2) Chord Length: The distance between two peaks of the adjacent Spikes of the Polygram. 3) Perimeter: The sum of lengths of all the edges of the polygram. 4) Area : The amount of space occupied by the polygram.

How to Calculate Number of Spikes in Polygram given Perimeter?

Number of Spikes in Polygram given Perimeter calculator uses Number of Spikes in Polygram = Perimeter of Polygram/(2*Edge Length of Polygram) to calculate the Number of Spikes in Polygram, The Number of Spikes in Polygram given Perimeter formula is defined as number of triangular extensions that a Polygram has or the number of sharp vertices that a Polygram has, and calculated using the total perimeter. Number of Spikes in Polygram is denoted by NSpikes symbol.

How to calculate Number of Spikes in Polygram given Perimeter using this online calculator? To use this online calculator for Number of Spikes in Polygram given Perimeter, enter Perimeter of Polygram (P) & Edge Length of Polygram (le) and hit the calculate button. Here is how the Number of Spikes in Polygram given Perimeter calculation can be explained with given input values -> 10 = 100/(2*5).

FAQ

What is Number of Spikes in Polygram given Perimeter?
The Number of Spikes in Polygram given Perimeter formula is defined as number of triangular extensions that a Polygram has or the number of sharp vertices that a Polygram has, and calculated using the total perimeter and is represented as NSpikes = P/(2*le) or Number of Spikes in Polygram = Perimeter of Polygram/(2*Edge Length of Polygram). The Perimeter of Polygram is the total length of all the boundary lines of the Polygram shape & The Edge Length of Polygram is the length of any edge of the Polygram shape, from one end to other end.
How to calculate Number of Spikes in Polygram given Perimeter?
The Number of Spikes in Polygram given Perimeter formula is defined as number of triangular extensions that a Polygram has or the number of sharp vertices that a Polygram has, and calculated using the total perimeter is calculated using Number of Spikes in Polygram = Perimeter of Polygram/(2*Edge Length of Polygram). To calculate Number of Spikes in Polygram given Perimeter, you need Perimeter of Polygram (P) & Edge Length of Polygram (le). With our tool, you need to enter the respective value for Perimeter of Polygram & Edge Length of Polygram and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Number of Spikes in Polygram?
In this formula, Number of Spikes in Polygram uses Perimeter of Polygram & Edge Length of Polygram. We can use 1 other way(s) to calculate the same, which is/are as follows -
  • Number of Spikes in Polygram = (2*pi)/(Outer Angle of Polygram-Inner Angle of Polygram)
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