In maths, the smallest figure which can be drawn having no area is called a point. Let us go through all of them to fully understand the geometry theorems list. Key components in Geometry theorems are Point, Line, Ray, and Line Segment. To prove a Geometry Theorem we may use Definitions, Postulates, and even other Geometry theorems.įor example: If I say two lines intersect to form a 90° angle, then all four angles in the intersection are 90° each. Unlike Postulates, Geometry Theorems must be proven. We can also say Postulate is a common-sense answer to a simple question. Or when 2 lines intersect a point is formed. It is the postulate as it the only way it can happen. It’s like set in stone.Įxample: - For 2 points only 1 line may exist. Geometry Postulates are something that can not be argued. This is what is called an explanation of Geometry. Or did you know that an angle is framed by two non-parallel rays that meet at a point?
So before moving onto the geometry theorems list, let us discuss these to aid in geometry postulates and theorems list.ĭefinitions are what we use for explaining things.Į.g.: - You know that a circle is a round figure but did you know that a circle is defined as lines whose points are all equidistant from one point at the center. The guiding light for solving Geometric problems is Definitions, Geometry Postulates, and Geometry Theorems.
Geometry is a very organized and logical subject.
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