Area and perimeter formulas are different for irregular shapes compared to regular ones.
To find the perimeter, you just add up the lengths of all the sides.
For example:
Here, ( n ) stands for the number of sides.
Figuring out the area can be tricky. There are a couple of ways to do it:
Triangulation: This means breaking the shape into triangles to make it easier to calculate the area.
Shoelace Theorem: If you know the corners of the shape, called vertices, which are points ((x_1, y_1), \ldots, (x_n, y_n)), the area ( A ) can be found using this formula:
To use this method, you need the exact coordinates of the vertices.
Area and perimeter formulas are different for irregular shapes compared to regular ones.
To find the perimeter, you just add up the lengths of all the sides.
For example:
Here, ( n ) stands for the number of sides.
Figuring out the area can be tricky. There are a couple of ways to do it:
Triangulation: This means breaking the shape into triangles to make it easier to calculate the area.
Shoelace Theorem: If you know the corners of the shape, called vertices, which are points ((x_1, y_1), \ldots, (x_n, y_n)), the area ( A ) can be found using this formula:
To use this method, you need the exact coordinates of the vertices.