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- Coplanarity abstract "In geometry, a set of points in space are coplanar if there exists a geometric plane that contains them all. For example, three points are always coplanar, and if the points are distinct and non-collinear, the plane they determine is unique. However, a set of four or more distinct points will, in general, not lie in a single plane.Two lines in three-dimensional space are coplanar if there is a plane that includes them both. This occurs if the lines are parallel, or if they intersect each other. Two lines that are not coplanar are called skew lines.Distance geometry provides a solution technique for the problem of determining whether a set of points is coplanar, knowing only the distances between them.".
- Coplanarity wikiPageID "1508434".
- Coplanarity wikiPageLength "5094".
- Coplanarity wikiPageOutDegree "25".
- Coplanarity wikiPageRevisionID "682085951".
- Coplanarity wikiPageWikiLink Analytic_geometry.
- Coplanarity wikiPageWikiLink Category:Geometry.
- Coplanarity wikiPageWikiLink Collinearity.
- Coplanarity wikiPageWikiLink Coordinate_geometry.
- Coplanarity wikiPageWikiLink Cross_product.
- Coplanarity wikiPageWikiLink Distance_geometry.
- Coplanarity wikiPageWikiLink Distance_geometry_problem.
- Coplanarity wikiPageWikiLink Geometry.
- Coplanarity wikiPageWikiLink Line-line_intersection.
- Coplanarity wikiPageWikiLink Line_(geometry).
- Coplanarity wikiPageWikiLink Linear_independence.
- Coplanarity wikiPageWikiLink Line–line_intersection.
- Coplanarity wikiPageWikiLink Matrix_(mathematics).
- Coplanarity wikiPageWikiLink Non-collinear_points.
- Coplanarity wikiPageWikiLink Normal_(geometry).
- Coplanarity wikiPageWikiLink Orthogonal.
- Coplanarity wikiPageWikiLink Orthogonality.
- Coplanarity wikiPageWikiLink Parallel_(geometry).
- Coplanarity wikiPageWikiLink Plane_(geometry).
- Coplanarity wikiPageWikiLink Plane_(mathematics).
- Coplanarity wikiPageWikiLink Polygon.
- Coplanarity wikiPageWikiLink Polyhedron.
- Coplanarity wikiPageWikiLink Rank_(linear_algebra).
- Coplanarity wikiPageWikiLink Skew_lines.
- Coplanarity wikiPageWikiLink Skew_polygon.
- Coplanarity wikiPageWikiLink Unit_vector.
- Coplanarity wikiPageWikiLink Vector_projection.
- Coplanarity wikiPageWikiLink Vertex_(geometry).
- Coplanarity wikiPageWikiLink Volume.
- Coplanarity wikiPageWikiLinkText "Coplanarity".
- Coplanarity wikiPageWikiLinkText "coplanar".
- Coplanarity wikiPageWikiLinkText "coplanarity".
- Coplanarity wikiPageWikiLinkText "non-collinear".
- Coplanarity wikiPageWikiLinkText "non-coplanar".
- Coplanarity wikiPageWikiLinkText "planar".
- Coplanarity hasPhotoCollection Coplanarity.
- Coplanarity title "Coplanar".
- Coplanarity urlname "Coplanar".
- Coplanarity wikiPageUsesTemplate Template:MathWorld.
- Coplanarity wikiPageUsesTemplate Template:Reflist.
- Coplanarity subject Category:Geometry.
- Coplanarity hypernym Coplanar.
- Coplanarity type Field.
- Coplanarity comment "In geometry, a set of points in space are coplanar if there exists a geometric plane that contains them all. For example, three points are always coplanar, and if the points are distinct and non-collinear, the plane they determine is unique. However, a set of four or more distinct points will, in general, not lie in a single plane.Two lines in three-dimensional space are coplanar if there is a plane that includes them both. This occurs if the lines are parallel, or if they intersect each other.".
- Coplanarity label "Coplanarity".
- Coplanarity sameAs Компланарност.
- Coplanarity sameAs Coplanaritat.
- Coplanarity sameAs Komplanarität.
- Coplanarity sameAs Coplanaridad.
- Coplanarity sameAs Coplanaire.
- Coplanarity sameAs Coplanariteit.
- Coplanarity sameAs Coplanaridade.
- Coplanarity sameAs m.056sb1.
- Coplanarity sameAs Компланарность.
- Coplanarity sameAs Komplanarnost.
- Coplanarity sameAs Копланарност.
- Coplanarity sameAs Koplanaritet.
- Coplanarity sameAs ஒரேதளஅமைவு.
- Coplanarity sameAs Компланарність.
- Coplanarity sameAs Q543533.
- Coplanarity sameAs Q543533.
- Coplanarity sameAs 共面.
- Coplanarity wasDerivedFrom Coplanarity?oldid=682085951.
- Coplanarity isPrimaryTopicOf Coplanarity.