Heron's Formula states that if the lengths of the sides of a triangle are a, b, c, then its area is equal to half the product of any three side lengths minus the semiperimeter s multiplied by itself.
Circle is form of cutting plane parallel to the conic section, and define as LOCUS OF POINTS that are equidistance from a fix point.
Diameter of circle is chord passing through the center.
The center of circle is called CENTER.
Radius is the fixed distance of the circle.
Parabola is the LOCUS OF ALL POINTS in the plane, such that they are always equidistant from the fixed point and fixed line.
Focus is the fixed point of the parabola.
Directrix is the fixed line of the parabola.
Latus rectum is the perpendicular segment between vertex and directrix.
Axis of the symmetry the line passing through the focus and the perpendicular to the axis of the symmetry.
Ellipse it is a set of all points in a plane such that the sum of the distances from the fixed point is a constant "a" .
Foci plural form of the focus, and the fixed point of ellipse.
Latera recta plural of latus rectum, it is the line segment passing to the foci and perpendicular to the major axis.
Hyperbola it is the set of all points of a plane such that the difference of each distances from the 2 fixed points is constant "a".
Transverse axis is a line segment passing through the center and connecting the vertices.
Conjugate axis is a line passing through center of hyperbola and asymptotic to the curves.
Asymptotes a line passing through the center of the hyperbole and asymptotic to the curves.