
This picture is an example of Theorem 1-1. TWO DISTINCT LINES INTERSECT AT ONLY ONE POINT 🙂
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This picture is an example of Theorem 1-1. TWO DISTINCT LINES INTERSECT AT ONLY ONE POINT 🙂
#geometryiseverwhere

Theoreom 1-1
Two distinct lines intersect at only one point
#geometryiseverywhere

This picture represents Theorem 1-4 when the TABLE (Where the TV lies) represents as the plane and the TV represents its corners and the outlines as the Point and the Line which intersects but as you see, you don’t see the lines intersect but there is invisible lines

This picture is all about postulate and theorem as you can see i don’t need to prove it.
Theorem 1-1: Two distinct lines intersect at only one point.
#geometryiseverywhere

Theorem 1
-Two distinct lines intersect at only one point
As you can see the lines form an intersection and meet at one point.

In this picture we can see points represented by the Lourdesians, we can also see a plane represented by the floor. This picture represents the Postulate 4 (FlatPlanePostulate) because if two points of a line are in aplane, then the line is in the plane.

Postulate 3: Intersection Postulate.
a. Line Intersection Postulate.
If you look at the down side of the clock, you will see a lines that intersect through several points in it.

Theorem 1-1
Two distinct lines intersect at one point
#geometryiseverywhere

postulate 3: Intersection postulate
a:(Line intersection postulate)
If two distinct line intersect, then their intersection is a point.

Theorem 1-1 according to the “Next Century Mathematics Geometry” Book of the Third Year Level
Two DISTINCT LINES intersect at ONLY ONE POINT.
#geometryiseverywhere
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