Isotomic Lines
Given a point 
in the interior of a Triangle 
, draw the Cevians through from eachVertex which meet the opposite sides at 
, 
, and 
. Now, mark off point 
alongside 
such that 
, etc., i.e., so that 
and 
are equidistance from the Midpoint of
. The lines 
, 
, and 
then coincide in a point 
known as the Isotomic Conjugate Point.
- Q-Matrix
- Q-Number
- q-Pi
- Q-Polynomial
- q-Product
- QR Decomposition
- q-Series
- Q-Signature
- q-Sine
- Quadrable
- Quadrangle
- Quadrant
- Quadratfrei
- Quadratic Congruence
- Quadratic Curve
- Quadratic Effect
- Quadratic Equation
- Quadratic Field
- Quadratic Form
- Quadratic Formula
- Quadratic Integral
- Quadratic Invariant
- Quadratic Irrational Number
- Quadratic Map
- Quadratic Mean