We believe that Geometry is everywhre
Theorem 1-1
In my picture there are two lines intersecting into one point. The picture is about Theorem 1-1 which states that two distinct lines intersect at only one point.
This is an example of Theorem 1-1 because you can see in the picture that there are two lines and that they intersect at a certain point. this is maybe an ordinary tiles that we always walk on everyday but we can also use this an example of Theorem 1-1.
Postulate 3: Intersection Postulate
Plane intersection postulate: If two distinct planes intersect, then their intersection
is a line.
The square tiles create intersections to make lines.
Postulate 1 : Line Postulate
The dots at the neck of the guitar form a line inside the fret board
-Postulate 3 (Plane intersection postulate)
Postulate 3 is when a one plane and another plane meets. And their intersection is a line.
The picture shows the postulate 3 because at the left and the right side of the picture,tells us that the highest part of the building is connected to the lowest part because by a line. With this proof, we can definitely tell to ourselves that geometry is everywhere. Without geometry, buildings will not appear as a good landmark.
#GeometryisEverywhere
Theorem 1-1 states that two distinct lines intersects at only one point
In the picture we can see two lines represented by the stems of the blue scissors. At one point, the stems of the scissors intersect at the certain point which is represented by the screw. Then the screw represents the point of intersection that is between the two stem of the scissors.
The line in the window represents Postulate 1: Two Points determine exactly one line.
The two edges of the back board represent two points. Those two points can only be in one line.
Postulate 3
If two distinct planes intersect,then their intersection is a line
the picture shows that,the two sides of an chessboard is a plane and the there intersection is a line .The red line shows where is the intersection
The line in the window represents Postulate 1: Two Points determine exactly one line.
The two points are the starting and end point of a line. Those two points can only be on one line, there is no other line that can have both points.
Postulate 3 : If two distinct planes intersect, then their intersection is a line.
This shows that two planes intersect at the ceiling and their intersection is a line.
This picture shows Postulate #3: If two distinct planes intersects, then their intersection is a line. By looking at the picture, you’ll see that the intersection of the two walls is a line.
LSQC Third Year Batch 2014 
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