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Give 5 examples of undefined terms?
Line,point
What are the examples of plane of the undefined terms in geometry?
point,line,and plane
What are examples of three undefined terms in geometry?
Point, line and plane.
Give examples of 3 undefined terms?
Undifined terms are terms that don't and can't be broken down any more. Three examples: point, line, plane.
What are the examples of undefined terms of geometry?
There are different geometries but in the most intuitive one, Euclidean Geometry, the undefined "objects" are point, line and plane while incidence, congruence and being between are undefined concepts.
Give 5 examples of undefined terms?
Line,point
What are the examples of plane of the undefined terms in geometry?
point,line,and plane
What are examples of three undefined terms in geometry?
Point, line and plane.
What are some examples of the 3 undefined terms in geometry?
point, line, and plane.
Give examples of 3 undefined terms?
Undifined terms are terms that don't and can't be broken down any more. Three examples: point, line, plane.
How are defined terms and undefined terms relate to each other?
"Defined items" are defined in terms of "undefined terms".
What are the examples of undefined terms of geometry?
There are different geometries but in the most intuitive one, Euclidean Geometry, the undefined "objects" are point, line and plane while incidence, congruence and being between are undefined concepts.
What are the three undefined terms of geometry?
The three undefined terms are the point,the line and the plane.
How are undefined terms and defined terms relate to each other?
"Defined items" are defined in terms of "undefined terms".
What is the representation of each undefined terms?
The answer depends on which undefined terms the question refers to.
Why is undefined terms in geometric is called undefined?
they are not defined
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.
