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centroid

Centroid vs Centroidal - What's the difference?

centroid | centroidal |


As a noun centroid

is the point at the centre of any shape, sometimes called centre of area or centre of volume. For a triangle, the centroid is the point at which the medians intersect. The co-ordinates of the centroid are the average (arithmetic mean) of the co-ordinates of all the points of the shape. For a shape of uniform density, the centroid coincides with the centre of mass which is also the centre of gravity in a uniform gravitational field.

As an adjective centroidal is

of or pertaining to a centroid.

Centroid vs Centroiding - What's the difference?

centroid | centroiding |


As nouns the difference between centroid and centroiding

is that centroid is (mathematics|physics) the point at the centre of any shape, sometimes called centre of area or centre of volume for a triangle, the centroid is the point at which the medians intersect the co-ordinates of the centroid are the average (arithmetic mean) of the co-ordinates of all the points of the shape for a shape of uniform density, the centroid coincides with the centre of mass which is also the centre of gravity in a uniform gravitational field while centroiding is the calculation of the centroid of a curve.

Centroid vs Barycenter - What's the difference?

centroid | barycenter |


As nouns the difference between centroid and barycenter

is that centroid is the point at the centre of any shape, sometimes called centre of area or centre of volume. For a triangle, the centroid is the point at which the medians intersect. The co-ordinates of the centroid are the average (arithmetic mean) of the co-ordinates of all the points of the shape. For a shape of uniform density, the centroid coincides with the centre of mass which is also the centre of gravity in a uniform gravitational field while barycenter is the center of a mass; often specifically, the point at which the gravitational forces exerted by two objects are equal.

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