Let triangle ABC be any triangle, and select an arbitrary point (P) that
can be anywhere in a plane. The triangle created by connecting the pedal
point with perpendicular segments of the lines of the original triangle(extended
if necessary) is the Pedal Triangle.
Click the picture to see the pedal triangle for various shapes of triangle
ABC and various positions of pedal point P.
Click Here to explore the relationship between
the location of the pedal point P and the resulting Pedal Triangle
RST.