10902
EXPLORE
LATEST
ABOUT
AUTHORING AREA
PARTICIPATE
Your browser does not support JavaScript or it may be disabled!
The Pedal and Antipedal Triangles
Given a triangle
and a point
, the
pedal triangle
associated with
is the new triangle obtained by projecting
to each of the sides of
. The a
ntipedal triangle
is such that
is the pedal triangle of
.
Contributed by:
Jaime Rangel-Mondragon
THINGS TO TRY
Drag Locators
SNAPSHOTS
RELATED LINKS
Euler's Theorem for Pedal Triangles
(
Wolfram Demonstrations Project
)
Pedal Triangle
(
Wolfram
MathWorld
)
Antipedal Triangle
(
Wolfram
MathWorld
)
PERMANENT CITATION
Jaime Rangel-Mondragon
"
The Pedal and Antipedal Triangles
"
http://demonstrations.wolfram.com/ThePedalAndAntipedalTriangles/
Wolfram Demonstrations Project
Published: July 18, 2014
Share:
Embed Interactive Demonstration
New!
Just copy and paste this snippet of JavaScript code into your website or blog to put the live Demonstration on your site.
More details »
Download Demonstration as CDF »
Download Author Code »
(preview »)
Files require
Wolfram
CDF Player
or
Mathematica
.
Related Demonstrations
More by Author
Orthologic Triangles
Jaime Rangel-Mondragon
The Intersection of Two Triangles
Jaime Rangel-Mondragon
Packing Squares with Triangles
aime Rangel-Mondragon
Rational Triangles with Area Less than 102
Jaime Rangel-Mondragon
Complex Product and Quotient Using Similar Triangles
Jaime Rangel-Mondragon
Bisecting a Triangle
Jaime Rangel-Mondragon
Inscribe a Scaled Copy of a Triangle in Another Triangle
Jaime Rangel-Mondragon
Equilateral Triangle to Square
Jaime Rangel-Mondragon
Largest Square inside a Triangle
Jaime Rangel-Mondragon
Three Equal Segments from the Altitudes of a Triangle
Jaime Rangel-Mondragon
Related Topics
Plane Geometry
Triangles
Browse all topics
Note: To run this Demonstration you need Mathematica 7+ or the free Mathematica Player 7EX
Download or upgrade to
Mathematica Player 7EX
I already have
Mathematica Player
or
Mathematica 7+