Perimeter
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Perimeter"
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The perimeter is the distance around a given two-dimensional object. The word perimeter is a Greek root meaning measure around, or literally "around measure".

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Practical uses

Calculations of perimeter and area have considerable practical applications. Perimeter is used in calculating the border of an object such as a yard or flowerbed when a fence or other border is being installed around the edges. Area is used when all the area inside of a perimeter is being covered with something, such as a yard being covered with sod or fertilizer.

In military usage, the term perimeter defines a geographic area of importance, such as a physical installation or defensive work, but can also refer to a theoretical construct such as an all-round defense formed by a small group of soldiers, the purpose of which is mutual protection of each other rather than defence of actual territory.

Formulas

Polygons

As a general rule, the perimeter of a polygon can always be calculated by adding all the length of the sides together. So, the formula for triangles is P = a + b + c, where a, b and c stand for each side of it. For quadrilaterals the equation is P = a + b + c + d. For equilateral polygons, P = na, where n is the number of sides and a is the measure of the side.

Circles

For circles the equation is


  P = 2 \cdot pi \cdot r

or


  P = d \cdot \pi
  • P stands for the perimeter,
  • r stands for the radius
  • π is the mathematical constant pi (π = 3.14159265...)
  • d stands for the circle's diameter (twice the radius of a circle)

(The dot means multiply or times)

In General

If r is considered to be the distance from the center of a regular polygon to one of its vertices (or in the case of a circle, the radius), the following holds true:

P = \frac{dA}{dr}

See also

External links

Look up Perimeter in
Wiktionary, the free dictionary.
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