Line Segment
A line segment is a straight line segment which is part of the straight line between two points. To identify a line segment, one can write AB or . The points on each side of the line segment are referred to as the end points.
Ray
A ray is the part of the line which consists of the given point and the set of all points on one side of the end point.
A is the end point and this ray means that all points starting from A are included in in the ray. A ray can also be written like:
Angle
An angle can be defined as two rays or two line segments having a common end point. The endpoint becomes known as the vertex. An angle occurs when two rays meet or unite at the same endpoint.
The angles pictured below can be identified as ABC or CBA. You can also write this angle as B which names the vertex. (common endpoint of the two rays.)
The vertex (in this case B) is always written as the middle letter. It matters not where you place the letter or number of your vertex, it is acceptable to place the it on the inside or the outside of your angle.
This angle would be called 3. OR, you can also name the vertex by using a letter. For instance, 3 could also be named angle B if you choose to change the number to a letter.
This angle would be named ABC or CBA or B
Note: When you are referring to your text book and completing homework, make sure you are consistent! If the angles you refer to in your homework use numbers - use numbers in your answers. Which ever naming convention your text uses is the one you should use.
Plane
A plane is often represented by ablackboard, bulletin board, a side of a box or the top of a table. These 'plane' surfaces are used to connect any two or more points on a straight line. A plane is a flat surface.
It is a very basic concept which cannot be defined. Undefined terms are used to define other concepts. In Euclidean geometry, for example, point, line and plane are not defined.
are you asking for help on finding definition for geometric terms? if so go to: http://library.thinkquest.org/2647/geometry/glossary.htm#b and to wikipedia for x and j terms
"Defined items" are defined in terms of "undefined terms".
The difference between defined and undefined terms is that the defined terms can be combined with each other and with undefined terms to define still more terms. These are undefined terms: 1.plane 2.point 3.line These are defined terms: 1.ray 2.union of sets 3.space 4.subset 5.set 6.proper subset 7.opposite rays 8.postulate 9.betweenness of points 10.bisector of a segment 11.midpoint of a segment 12.line segment 13.lenght of a segment 14.collinear points 15.complement of a set 16.coplanar points 17.disjoint sets 18.element 19.empy set 20.finite set 21.geometry 22.infinite set 23.intersection of sets
There are no geometry terms that start with the letter J. Geometry deals with the spatial relationships of objects.
Plane, line and point. These are terms that are universally called the terms that cannot be defined.
It is a very basic concept which cannot be defined. Undefined terms are used to define other concepts. In Euclidean geometry, for example, point, line and plane are not defined.
geometry means
Such terms are called axioms, or postulates.Exactly which terms are defined to be axioms depends on the specific system used.
the three terms; point, line and plane can be defined although it is called the undefined terms still we know and we can define the meanings of that terms.. common sense? joke.
This is true not just in geometry but in every field of knowledge. You can define complicated concepts in terms of simpler ones, and those simpler ones in still simpler ones and so on. However, you will end up with a few terms which cannot be defined in terms of simpler concepts (without going into a circular definition). These terms must remain undefined.
Trapezoid and triangle are geometry terms. They begin with T.
are you asking for help on finding definition for geometric terms? if so go to: http://library.thinkquest.org/2647/geometry/glossary.htm#b and to wikipedia for x and j terms
"Defined items" are defined in terms of "undefined terms".
In terms of Euclidian geometry, no lines have end points. A line segment has end points, as it is a section of a defined line of points.
yes
Do it!