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What category do points lines and planes belong to in an axiomatic system?
Image result for In an axiomatic system, which category do points, lines, and planes belong to? Cite the aspects of the axiomatic system -- consistency, independence, and completeness -- that shape it.
Non coplanar lines?
Non-coplanar lines refer to points operating or showing in different planes. None of the points are in the same plane.
What kind of geometry is based on euclid's axioms dealing with a system of points lines and planes?
Euclidean Geometry
If j and k are intersecting lines A and B are points on j and C and D are points on k how many planes contain points A B C and D?
exactly one
What are lines that lie in different planes?
skew lines
What category do points lines and planes belong too?
They are basic geometric concepts.
What category do points lines and planes belong to in an axiomatic system?
Image result for In an axiomatic system, which category do points, lines, and planes belong to? Cite the aspects of the axiomatic system -- consistency, independence, and completeness -- that shape it.
Do points lie on lines that are in planes?
Not necessarily. Points may lie in different planes.
Study of points lines and planes?
Geometry
What are the basic concepts on points lines planes?
nothing
What is the three undefined terms in geometry?
points,lines,and planes
How do you name the different undefined terms in geometry?
points, lines and planes. points are always represented by a dot lines has extend in both direction and planes extend in all direction. this is true !
What are the properties of geometric mean?
Shapes, angles, lines, points, and planes.
Why are points lines and planes important?
They are the basic structures of plane geometry.
What the three undifined term in geometry?
the points, lines and planes :)) -- aiyel :)
Non coplanar lines?
Non-coplanar lines refer to points operating or showing in different planes. None of the points are in the same plane.
Who studied points lines angles and planes relate to one another?
Euclid.
