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Regular Polygon Perimeter — result sheet
Calculate the perimeter of a regular polygon from an integral side count and common side length.
Inputs used
Results
Visual chart
Breakdown
Calculation steps
Returned data table
Formula and methodology
Formula: P=n*s, where n is an integer with n>=3 and s>0.
A regular polygon has n congruent sides, each of length s. Adding the equal side lengths gives the perimeter n times s.
This result follows the calculator's declared inputs, precision, validation boundaries, and model limits.
Input contract
- Number of sides n — sides; A whole-number side count for a regular polygon.; minimum 3; maximum 1000000
- Common side length s — length units; The equal length assigned to every polygon side.; minimum 1.0E-6; maximum 1000000
Worked example
| Input | Value |
|---|---|
| Number of sides n | 6 |
| Common side length s | 4 |
A regular hexagon has P=6*4=24 length units.
Assumptions and limits
- The polygon is regular, so every side has the same positive length s and n is an integer of at least 3.
- Side length uses one compatible linear unit; no apothem, angle, coordinate, or circumscribed-circle measurement is inferred.
- The result is perimeter of the boundary only and does not calculate area, interior angle, or a polygon with unequal sides.
Calculator note
Source and methodology
Use the official WorldCalculate methodology policy for the source, formula, precision, and boundary standards behind this calculator.
Planning estimate, not financial, medical, legal, or professional advice. © WorldCalculate — reuse with attribution. Built and curated by Hassan ALRowaie.
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