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Rotation and Surface of revolution

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Rotation and Surface of revolution

Rotation vs. Surface of revolution

Rotation or rotational motion is the circular movement of an object around a central line, known as axis of rotation. A surface of revolution is a surface in Euclidean space created by rotating a curve (the generatrix) one full revolution around an axis of rotation (normally not intersecting the generatrix, except at its endpoints).

Similarities between Rotation and Surface of revolution

Rotation and Surface of revolution have 4 things in common (in Unionpedia): Integral, Intersection (geometry), Spheroid, Turn (angle).

Integral

In mathematics, an integral is the continuous analog of a sum, which is used to calculate areas, volumes, and their generalizations.

Integral and Rotation · Integral and Surface of revolution · See more »

Intersection (geometry)

In geometry, an intersection is a point, line, or curve common to two or more objects (such as lines, curves, planes, and surfaces).

Intersection (geometry) and Rotation · Intersection (geometry) and Surface of revolution · See more »

Spheroid

A spheroid, also known as an ellipsoid of revolution or rotational ellipsoid, is a quadric surface obtained by rotating an ellipse about one of its principal axes; in other words, an ellipsoid with two equal semi-diameters.

Rotation and Spheroid · Spheroid and Surface of revolution · See more »

Turn (angle)

The turn (symbol tr or pla) is a unit of plane angle measurement that is the angular measure subtended by a complete circle at its center.

Rotation and Turn (angle) · Surface of revolution and Turn (angle) · See more »

The list above answers the following questions

Rotation and Surface of revolution Comparison

Rotation has 127 relations, while Surface of revolution has 40. As they have in common 4, the Jaccard index is 2.40% = 4 / (127 + 40).

References

This article shows the relationship between Rotation and Surface of revolution. To access each article from which the information was extracted, please visit: