Pictorial Presentation: Area of PolygonSample Solution:Java Code:import java.util.Scanner; public class Exercise35 { public static void main(String[] args) { Scanner input = new Scanner(System.in); // Prompt the user to input the number of sides on the polygon System.out.print("Input the ...
Regular polygons have equal sides and equal angles; irregular polygons do not. Polygons can also be classified by their number of sides: triangles, quadrilaterals, pentagons, hexagons, heptagons, and so on. The area of a polygon is the measure of two-dimensional space taken up by the ...
Recall that a polygon is any shape made up of lines that enclose some area. The smallest polygon, then, is a triangle. Adding another side/line to the 3 here, we get squares, rectangles, parallelograms, etc. Note that all 3-sided polygons are triangles. Also, the area of...
This chapter presents a formula to calculate the area of a simple polygon. The formula for the area of a triangle is given in "Triangles." This was generalized by Stone (1986) to a formula for a simple polygon that is easy to remember. The chapter considers P i = ( x i , y i )...
Heron's formula states that the area $K$ of a triangle with sides $a$, $b$, and $c$ is given by $$ K=\sqrt {s(s-a) (s-b) (s-c)} $$ where $s$ is the semiperimeter $(a+b+c)/2$. Brahmagupta, Robbins, Roskies, and Maley generalized this formula for polygons
Finding the area of a polygon.Hi I have a set of x and y coordinates which form the corners of a polygon. I need to calculate area manually using the shoelace formula as illustrated below.編集済み:Sean de Wolski Is
32 cm2Method 1:As shown in fig.1, split up the polygon into three rectangles and determine their areas independently.Area of rectangle ABKH =5×3=15 cm$^2;.Area of rectangle CDLK =3×1=3 cm2;Area of rectangle EFGL =7×2=14 cm2;Area of polygon ABCDEFGH =15+3+14=32 cm2....
Find the perimeter and area of the polygon shown below. Find the area of a polygon with the following information: Apothem = 38 in Perimeter = 140 in. Find the area of the polygon round to the nearest tenth. The polygon is a hexagon with six sides, and all they give is...
To find the area of a polygon - x = [0, 2, 2, 0]; y = [0, 0, 1, 1]; vertices = [x', y']; area = polyarea(vertices(:,1), vertices(:,2)) area = 2 I guess you forgot to add the image that you are talking about for the moment ...
any of the sides. A regular polygon has all congruent sides; if the polygon is irregular, there is not a midpoint equidistant from the midpoint of all sides. You can calculate the apothem if you know the area. If you know the area and the side lengths, you can use a simpler ...