Henugi's World
레이블이
geometry
인 게시물을 표시합니다.
모든 게시물 표시
레이블이
geometry
인 게시물을 표시합니다.
모든 게시물 표시
2016년 3월 29일 화요일
Distance between A Point and A line
Before you see this post,
see
A Property of Perpendicular Lines
correction in picture : parpendicular -> perpendicular
A Property of Perpendicular Lines
2016년 3월 21일 월요일
Radian
Graph of Trigonometric Function : Sine, Cosine and Tangent
Before you see this post,
see
Trigonometric Function : Sine, Cosine and Tangent
Trigonometric Function : Sine, Cosine and Tangent
In Right-angled triangle, they are defined like the picture below.
sine -> sin
cosine -> cos
tangent -> tan
In Cartesian coordinate system,
we can notate trigonometric functions, sine, cosine and tangent,
like the picture above.
Sum of Angles of An n-polygon
Before you see this post,
see
Sum of Angles of Quadrangle, Pentagon, Hexagon
Let's make an n-polygon.
To make a figure that is an angle more than a former one.
put a triangle to a former one.
we can make an n-polygon by process like the picture above.
Sum of Angles of Quadrangle, Pentagon, Hexagon
Before you see this post,
see
Proof of Sum of Angles of A Triangle
5 Postulates of Euclidean Geometry
1. "To draw a
straight line
from any
point
to any point."
2. To produce [extend] a
finite straight line
continuously in a straight line."
3.
"To describe a
circle
with any centre and distance [radius]."
4. "That all
right angles
are equal to one another."
( right angle = 90
˚ )
5. The
parallel postulate
:
"That, if a straight line falling on two straight lines make the interior angles on the same side less than two right angles, the two straight lines,
if produced indefinitely, meet on that side on which are the angles less than the two right angles."
If you want to know more about Euclidean Geometry,
click
Here
or search Euclidean Geometry on SEARCH TAP.
2016년 3월 17일 목요일
Various Proofs of Pythagorean Theorem
There are various proofs of Pythagorean Theorem.
I will show you 3 proofs.
There would be more proofs.
Do you want to see more proofs,
click
Pythagorean theorem
and
reply more proofs
.
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