# irregular polygon perimeter calculator

We decide which irregular shape we have based on the number of sides or corners that it has. To learn more about this, see our lesson: Addition using the Compensation Strategy. When the number of sides, n, is equal to 3 it is an Unlike regular polygon, irregular polygon does not holds the same length on each sides. The output is the area of the irregular polygon. The perimeter of this irregular pentagon is 45 m. The method for finding the perimeter is generally the same for all of our irregular shapes. The perimeter of a shape is the total distance around its outside edges. Enter the length of the sides for each triangle you use; up to 10 of them. Simply put, if you have an image you can upload, or a maps address to search, you can calculate the irregular area of the shape regardless of how complex it is just by drawing around the perimeter of the area. To find the perimeter of this pentagon, we add the lengths of each side together. To find the perimeter of an irregular shape, we simply add up each of its outer sides. Doubling is generally an easier strategy to use than addition and it is another tip to look out for when approaching these perimeter calculations. Try the given examples, or type in your own problem and check your answer with the step-by-step explanations. For example an irregular triangle has three sides and an irregular pentagon has five sides. Even though it has two sides that are the both 13 metres, it has three others sides that are all different to this.

Use this calculator to calculate properties of a regular polygon. Regular Polygon.

To calculate the perimeter of a shape, we add the lengths of each side. It is not regular, it is irregular. People sometimes think that for a shape to be irregular, all of its sides have to be different to each other. The output is the area of the irregular polygon. The range of output you get will be dependent on the units of inputs you use. To find the perimeter of an irregular shape you simply add up the outer side lengths of the shape. Below are some examples of irregular shapes.

26 + 20 = 46 and then we subtract one to compensate and we get 45 as we got before. a = side length The figure below shows an example of an irregular polygon with 6 vertices. CRC Standard Mathematical Tables and Formulae, 31st Edition. Calculates side length, inradius (apothem), circumradius, area and perimeter. Any other base unit can be substituted. ‘m’ is the abbreviation of ‘metres’ and we write our number, then a space and then ‘m’. All rights reserved. Enter any 1 variable plus the number of sides or the polygon name. The two largest sides are both 13 metres long and because we have two of them, it means that we can double 13 to get our answer. In this lesson we will look at some examples of irregular shapes and learn how to calculate their perimeters.

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