The following is a list of centroids of various two-dimensional and three-dimensional objects. The centroid-dimensional space is the intersection of all hyperplanes into two parts of equal moment about the hyperplane. Informally, it is the "average. For an object of uniform composition, or in other words, has the same density at all points, the centroid of a body is also its center of mass. In the case of two-dimensional objects shown below, the hyperplanes are simply lines.

2-D Centroids

are given:

• Where the centroid coordinates are marked as zero, the coordinates are at the origin, and the equations to get those points are the lengths of the included axes divided by two, in order to reach the center which in these cases are the origin and thus zero.

3-D Centroids

are given:

See also

• List of moments of inertia

• List of second moments of area

References

External links

• http://www.engineering.com/Library/ArticlesPage/tabid/85/articleType/ArticleView/articleId/109/Centroids-of-Common-Shapes.aspx