Points, lines and planes are precisely defined terms. These concepts have to be clearly delineated to form fundamental planks in geometry, and that's because as they do. In suggesting that they are undefined, we'd have to suspect everything that was built on them. No geometric figure could be discussed with any certainty unless the elements that make it up are clearly defined and understood.
Skew lines.
Euclid.
Slopes of line perpendicular to the x-axis are undefined.
No. Skew lines are lines in different planes that are parallel.
skew
points,lines,and planes
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.
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 !
Not necessarily. Points may lie in different planes.
In an axiomatic system, points, lines, and planes belong to the category of undefined terms or primitive concepts. These are fundamental entities that are not defined in terms of other concepts within the system but are instead understood through their properties and relationships. They serve as the foundational building blocks from which axioms and theorems are formulated in geometry.
Geometry
nothing
Coordinated geometry
Shapes, angles, lines, points, and planes.
the points, lines and planes :)) -- aiyel :)
They are the basic structures of plane geometry.
Skew lines.