Parabola|| Chord OF Parabola|| Focal Chord|| Parametric Equation

Nomenclature of parabola and Chord of parabola

Normals of parabola and Director Circle | Tangents and Normals of a parabola | Nomenclature of parabola and Chord of parabola based Questions

Line and parabola || Length OF chord || Tangent to parabola || Director circle || Normals to parabola

Let y^(2)=4ax be a parabola and PQ be a focal chord of parabola.Let T be the point of intersection of tangents at P and Q. Then

Consider parabola y^(2)=4x .Then locus of centroid of a triangle formed by vertex of parabola and a variable focal chord is a conic

Parabola -: equation OF chord and length OF chord

A circle drawn on any focal chord of the parabola y^(2)=4ax as diameter cuts the parabola at two points 't' and 't' (other than the extremity of focal chord), then find the value of tt'.

Position OF points || Chord - equation/ Slope OF chord, Focal chord's conditions, Length OF chord / focal chord,Equation OF tangents, Point OF intersect OF 2 tangents